#help-23

1 messages · Page 76 of 1

hexed dune
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wait what

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no

lean otter
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thenwat

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im not familiar with tangents being vertical

hexed dune
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2y^2 = y^2 + 4 right?

lean otter
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i fought it frmoa website, saying that the denominator has to be 0

hexed dune
#

so how does 2y^2 - y^2 become 3y^2

lean otter
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xy = y^2 + 4

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is the original equation

hexed dune
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yes

lean otter
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x = 2y

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so

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wait

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okay im just mentally disabled

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y^2 = 4

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y = plus minus 2

hexed dune
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yh

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so now find out what x is

lean otter
#

so the coordinates

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(2y,y)

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so

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(4,2)

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and(-4,-2)

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yay

#

.clsoe

#

.close

safe radishBOT
#
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oblique idol
#

Let φ : G → G′ be a homomorphism and H ⊆ G. Prove or disprove: If φ(H) is a
subgroup of G′
, then H is a subgroup of G

oblique idol
#

In general, I am more struggle with my starting point, I've found that in general I struggle with homomorphisms

#

Do I start with the subgroup test on G'?

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I am unsure on how to use the given statement of φ (H)

safe radishBOT
#

@oblique idol Has your question been resolved?

oblique idol
#

<@&286206848099549185> general advice would also be very helpful

junior smelt
#

In this case, it’s a “prove or disprove”

#

Nothing stops you from e.g. the trivial homomorphism that just sends you to the identity of the other group G’

oblique idol
#

would that then imply that φ (H) is simply the identity element of the group G' and that would mean that H is also a subgroup of G'? or am I misunderstanding

junior smelt
#

$\phi(H) = { e_{H} }$ no matter the choice of subset $H \subseteq G$, and clearly that’s the (trivial) subgroup of $G’$

flat frigateBOT
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@junior smelt

oblique idol
#

and can I then write that phi(H) = identity element of G' (for all h element in H)

junior smelt
#

See the statement I made though: no matter the choice of subset

oblique idol
#

that actually makes a lot of sense

#

thank you

#

.close

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safe radishBOT
thorn chasm
#

Doesn't matter you will probs just end up memorizing it if u work with it enough times but whatever way works for you

lean otter
#

unit circle for me.

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lean otter
#

can anyone help???

safe radishBOT
ionic solstice
#

are you sure that there is no other information in the question

lean otter
#

yes

ionic solstice
#

do you have a picture of the original question

lean otter
#

no

safe radishBOT
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@lean otter Has your question been resolved?

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@lean otter Has your question been resolved?

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dreamy finch
#

So I have a question about propositions. Can any term be simplified to n terms or less, where n is the number of unique letters in the proposition?

dreamy finch
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for example:

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this simplifies to just q. There are only 2 unique letters in the system, and q is one term

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also I would define (q and p) as one term as well

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please @ me if anyone responds

broken yew
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In which case I think you fail for like symmetrical difference say

dreamy finch
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I apologize for my feeble-mindedness, but i have no idea what you just said

broken yew
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p and q

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A intersect B

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p or q

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A union B

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=====

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not p

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complement A

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=====

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I think these analogies work (because how the sets are formally defined)

#

In which case, consider the symmetric difference of sets

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(A u B) - (A n B) = (A u B) n (A n B)'

dreamy finch
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Ive just been learning propositional statements

broken yew
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ie. consider
(p or q) and not(p and q)

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ok well thats where I got the inspiration from for this example

#

I dont think it simplifies to 2 or less

dreamy finch
safe radishBOT
#

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peak crane
safe radishBOT
peak crane
#

How would u do 6

thin bridge
#

first express sqrt(M) in exponential form

peak crane
#

uhhh

#

wdym

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how would u express the sqrt in exponential form

thin bridge
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$\sqrt{M} = M^{?}$

flat frigateBOT
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ℝamonov

peak crane
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oh 1/2

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lol

#

ohhhh

#

alr i got it

#

thanks

#

.close

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floral pulsar
#

Help. I don't know how to solve

safe radishBOT
#

@floral pulsar Has your question been resolved?

prisma haven
# floral pulsar Help. I don't know how to solve

I think what you wanna do is first find the area of the wire using 2pirh + 2pir^2. Once you got that you can multiply it by the charge density to find the total charge. Now having that total Charge, you can use kq/r^2. Where k is the electrostatic constant (8.99*10^9), q is the total charge, and r^2 is that distance squared.

#

correct me if im wrong though, cause im not amazing at electrostatics

#

make sure to convert units as well

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summer lance
#

hi

safe radishBOT
#

Please don't occupy multiple help channels.

#

@summer lance Has your question been resolved?

summer lance
#

no

karmic hedge
#

Where’s your question?

safe radishBOT
#

@summer lance Has your question been resolved?

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normal cradle
#

If I have these 2 similar triangles and I’m trying to figure out the area of the bigger one, how does ratio affect the general area? I’m stuck on this question

lean otter
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4cm becomes 12 cm

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Increased by 3 times

normal cradle
lean otter
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Yes

normal cradle
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But I need to find the area of the bigger triangle

lean otter
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Area is generally a multiplication of sides

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Like a length square dimension

normal cradle
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So the area would also increase by 3 times?

lean otter
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Nope

normal cradle
#

Oh

lean otter
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Let's take a square for example

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What would be the answer

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If the side increase by 3

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Area would increase by?

normal cradle
#

Holdnup

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Hold up

lean otter
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Square area is sidexside

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Ok

normal cradle
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Yeah it’s l x w

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So it would be 12 x 12?

lean otter
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Yes how much did they increase by

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Both sides got multiplied by 3

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And the area got multiplied by?

normal cradle
#

Like over 10

lean otter
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No

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If each side got multiplied by 3

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The area got multiplied by 3x3

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9

normal cradle
#

Ohh

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So it would be 90?

lean otter
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What would be 90

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The area would increase by 9 times

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Since the side increased by 3 times

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And u get area by multiplying two sides

normal cradle
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If the area of the smaller triangle was 10 cm then the bigger triangle area would be 90? Increased 9 times

lean otter
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Yes

normal cradle
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Oh okay thanks

#

Wait is that only for squares

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Or triangles too

lean otter
#

Everything

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Everything increases by the same ratio

normal cradle
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So if the ratio is 1:3 then the area would increase by 9x?

lean otter
#

Wjats the formula for calculating area of triangles

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Yes

normal cradle
lean otter
#

Yes

normal cradle
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But I don’t have the base or the height

lean otter
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Both base and height will increase by 3 times

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So area will increase 9 times

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U dont need cuz they gave the area of the small triangle

normal cradle
#

Ohhh

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Yeah I got it thanks man 🙏

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Appreciate it

lean otter
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👍 np

normal cradle
#

So if it’s a rectangle with ratio 1:5 then the area would increase by x25?

#

Since length and width are both increasing by x5, then the total area would increase by x25?

safe radishBOT
#

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high gate
#

I need to prove that this series converges or diverges

high gate
#

I’ve already verified than the limit of (ln(n))/root(n) converges to 0

#

But I can’t figure out how to prove that it’s a decreasing function

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sly seal
#

is this notation correct
$$\frac{d}{dx} (ln(x+1)) = (ln(x+1))' \times (x+1)' $$

flat frigateBOT
safe radishBOT
#

@sly seal Has your question been resolved?

sly seal
#

<@&286206848099549185>

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@sly seal Has your question been resolved?

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woven cloak
#

any tips?

safe radishBOT
woven cloak
#

why is their math so complicated

#

how can i do this without doing their way

#

are they just cross multiplying?

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or do i convert pounds to kg first

eternal nova
#

I can hardly read that 😭

woven cloak
#

same

#

lol

#

i dont understand what this line is and the pounds x 1 over 2.2

#

.close

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eternal nova
#

can somebody give me a question for rearranging formulas (Year 10 level), like questions where yiu make a variable in the question the main part of the question like, what does r =

pseudo scroll
#

What

hexed dune
#

ugh

#

i keep using he/him as default

#

sorry

#

habit

quasi bison
#

how many such questions do you want

misty coral
#

there are problem sheets online for that

pseudo scroll
safe radishBOT
#

@eternal nova Has your question been resolved?

eternal nova
#

oh shit sorry

#

I completely forgot I asked this

#

it's okay i don't want any

safe radishBOT
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long jungle
#

Help f

safe radishBOT
long jungle
#

The above one

#

F

#

You cant factorise it

#

How do I fo

#

Do

lean otter
#

you want to evaluate [
\lim_{x \to -2} \f{3}{x+2}]?

long jungle
#

Yes

flat frigateBOT
lean otter
#

have you tried anything?

long jungle
#

Like you cant direct substitution

#

Also cannot factorise

#

Like how do I even

lean otter
#

okay the idea is that you will have something of the form 1/0 ultimately

long jungle
#

So its undefined

lean otter
#

it is similiar to, say, how you would you evaluate [
\lim_{x\to 0} \f 1x]

flat frigateBOT
lean otter
long jungle
#

O

#

So like there is no other way

#

So it only can become undefine?

lean otter
#

what even are you asking?

#

you want to define the limit another way

#

?

long jungle
#

No

#

But

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The answer is infinity though

lean otter
#

it is wrong then

wintry condor
#

,w plot y=3/(x+2)

supple shore
#

We don't know if the -2 comes to the right or left

wintry condor
#

You can see that the left hand limit is -inf and the right hand limit is +inf

#

Left hand limit and right hand limit are not the same so it should be undefined

long jungle
#

Ah I see

#

Because I thought a limit answer cannot be undefined

#

Alright tq everyone

#

.close

safe radishBOT
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neat kiln
#

integrate 1/sqrt(1+x^2)

safe radishBOT
neat kiln
#

trig sub not working

hexed dune
#

because the integral to this is known

#

this is something you have to work in reverse

pseudo scroll
#

$\int \frac{\dd{x}}{\sqrt{1 + x^2}}$

flat frigateBOT
#

NEONPerseus

pseudo scroll
hexed dune
#

wait, im thinking of 1/(1+x^2)

#

not 1/sqrt(1+x^2)

pseudo scroll
#

It should still work though, trig sub with that

neat kiln
#

x = tan theta?

balmy sky
#

tan theta should work

pseudo scroll
#

And what did that lend you

#

Yes it should

#

$\int \sec \theta \dd{\theta}$

flat frigateBOT
#

NEONPerseus

pseudo scroll
#

You should've ended up with this right

neat kiln
#

yeah I got there

balmy sky
neat kiln
#

what I do now?

pseudo scroll
#

And you're unaware of how to integrate secant?

winged cloak
#

no

balmy sky
#

you have to change the dx too

winged cloak
#

it is / sec O dO

pseudo scroll
pseudo scroll
balmy sky
pseudo scroll
balmy sky
#

lol

safe radishBOT
#

@neat kiln Has your question been resolved?

neat kiln
#

yeah got it after some painful steps

safe radishBOT
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lean otter
#

2x^3+9x^2=x+3

safe radishBOT
neat kiln
#

bring everything to one side

#

see if you can factor by grouping

lean otter
#

wait

#

but when i do that

#

i get

#

x^2(2x+9)-1(x+3)

#

@neat kiln

neat kiln
#

try 2x^3 -x and +9x^2 -3

lean otter
#

wait u can do that

#

i never knew

neat kiln
#

a+b+c = a +c + b

#

so you can move stuff

lean otter
#

it still dont work

#

i gor

#

x(2x^2-1)3(3x^2-1)

#

@neat kiln

neat kiln
#

I see

#

use rational zero theorem then

lean otter
#

how do u do that

neat kiln
#

This precalculus video tutorial provides a basic introduction into the rational zero theorem. It explains how to find all the zeros of a polynomial function by using the rational zero theorem and by factoring polynomials. The rational zero theorem helps you to identify the first zero by listing all possible rational zeros and then evaluating t...

▶ Play video
lean otter
#

bruh

#

so u dnt know

#

.close

safe radishBOT
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lean otter
#

how do i approach solving

safe radishBOT
split ether
#

Consider substituting for 1 + e^(2x)

lean otter
#

so u sub?

deep depot
#

Yes

lean otter
#

wait doesnt that become integration by parts

split ether
#

Nope

#

Just do u = 1 + e^(2x)

lean otter
#

but then its like e^2x/u

#

so then e^2x(u^-1)

deep depot
#

u=1+e^(2x)
Now find du to replace dx

lean otter
#

ohh

#

wait i think i see-

deep depot
#

Then what will you do?

lean otter
#

so its lim t --> infinity (1/2 intergral from t to 2 of ln(1+e^2x))

#

im just confused about how infinity can be the lower bound

deep depot
#

It is possible to have infinity in the lower bound until the upper bound is a finite value

lean otter
#

uh but then how do i evaluate it

deep depot
#

You already have did the half process you have to change the bound to move on

safe radishBOT
#

@lean otter Has your question been resolved?

safe radishBOT
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wicked horizon
#

Can anyone help me with integrals

safe radishBOT
wicked horizon
#

I got this as my answer

#

I just wanna know if my answer is correct or not

frank glen
#

Hmm

#

Separable

#

tan(x) + c = -e^{-y}

#

y = ln(1/(tan(x) + c))

#

Yeah

#

Correct

#

You can further check if your answer is correct

#

By visiting

#

And you can check it by also differentiating your function and seeing if it gives you the same thing as you started with

safe radishBOT
#

@wicked horizon Has your question been resolved?

safe radishBOT
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safe radishBOT
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covert berry
#

how to do with binary exponentiation?

safe radishBOT
peak estuary
#

do you know eulers theorem

covert berry
peak estuary
#

I assume you mean a^phi(n)=1 mod n

#

but that is really not what phi(n) means

covert berry
peak estuary
#

well ok still wrong

covert berry
peak estuary
#

still no

covert berry
peak estuary
#

there we go

#

well at least somewhat

#

still technically wrong

covert berry
peak estuary
#

good so we arrived at what I wrote

#

now what

safe radishBOT
#

@covert berry Has your question been resolved?

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main belfry
#

like how do a inverse composite function jawn

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#

@main belfry Has your question been resolved?

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viscid pike
#

Need help with 49

safe radishBOT
viscid pike
#

How do I prove the piece wise function is continuous at 0,0

trim swan
#

,rotate

flat frigateBOT
shut inlet
#

not 1/0

#

2^0 = 1

#

there is an easier method without using the LH

flat frigateBOT
#

Mehdi_Moulati

#

Mehdi_Moulati

safe radishBOT
#

@viscid pike Has your question been resolved?

viscid pike
#

I’ll try that thanks

safe radishBOT
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atomic oak
#

Need help please

safe radishBOT
worthy hemlock
atomic oak
#

What to do after

lean otter
#

and is the 2nd point meant to be (5,-2)?

atomic oak
#

Yeah

worthy hemlock
#

Also, your value for slope is wrong

#

-2 - -4

atomic oak
#

Ah that’s where I went wrong cus I was thinking the double negative would make it positive so I did the reciprocal

#

Thank you

#

And I still don’t understand how I keep ending with the wrong answer

lean otter
#

working out?

atomic oak
lean otter
#

5 - (-3)

atomic oak
#

2/8?

lean otter
#

yh

atomic oak
#

I’m still confused

safe radishBOT
#

@atomic oak Has your question been resolved?

pure agate
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maiden holly
#

i missed this calculus unit and the class notes weren't very helpful. this is the problem im given and any help how to get started is appreciated. for the first question, is the answer because e^x dominates the function 1+x?? thanks

safe radishBOT
#

@maiden holly Has your question been resolved?

maiden holly
#

<@&286206848099549185>

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@maiden holly Has your question been resolved?

safe radishBOT
#

@maiden holly Has your question been resolved?

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mossy holly
safe radishBOT
mossy holly
#

ok i did it is it correct??

flint prawn
#

yes 👍🏻

safe radishBOT
#

@mossy holly Has your question been resolved?

mossy holly
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safe radishBOT
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lean otter
#

The radiation y from an antenna on a cell phone mast is described by the function y = C/(x^2), where x is the distance to the mast and C is a constant. Measurements show that the permitted limit value for the radiation is reached at a distance of 3 m from the antenna.

What percentage of the limit value is reached 10 m from the antenna?
Answer with whole percent.

lean otter
#

I have only understood that x is both 3 and 10

#

like this

#

But what do I do after?

thin bridge
#

its a good idea to state what each expression / calculations represent

#

max permitted radiation = C/9
radiation at 10m = C/100

#

then express
(radiation at 10m)/(max permitted radiation)
as a percentage

safe radishBOT
#

@lean otter Has your question been resolved?

lean otter
#

oh okay thank you, I got 9% and it was right

safe radishBOT
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pliant sonnet
#

Might be very dumb, but I need help understanding this, why lambda = 0 is easy result?

lean otter
pliant sonnet
#

proofing that darboux integral are linear

lean otter
#

Oh, I see

#

Well, if lambda=0, then lambda*f=0

#

And lambda*the integral=0

#

And it should be clear than integrating over f(x)=0 will give you 0 no matter the range

pliant sonnet
#

and the defined integral of 0 is still 0 right?

lean otter
#

Yep

pliant sonnet
#

aha, yeah think i get it actually

#

yeah, thanks

#

.close

safe radishBOT
#
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worn yacht
safe radishBOT
worn yacht
#

!close

quasi bison
#

it's .close

swift lily
#

LMFAO

oak wraith
#

.close

safe radishBOT
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zinc token
#

.close

#

is this bugged

safe radishBOT
zinc token
#

.close

safe radishBOT
#
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zinc token
#

woah

swift lily
#

XD

shut inlet
shut inlet
zinc token
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lean otter
#

Did not understand the chapter ''Powers and Exponents'' at all. Can i have a brief summary of the topic?

supple shore
#

something like this ? like the rule how does it works

lean otter
#

Very basic ones

#

I am not sure if the name is correct but an example is

#

it has all numbers

#

and you know how there are numbers that are squared

#

instead of only 2

#

there are other numbers

#

example

#

4 rays to the power of 3

#

is 64 right

#

I dont get how you calculate that

supple shore
#

yes

lean otter
#

its that

supple shore
#

so it's $444$

flat frigateBOT
#

phoestaclies

lean otter
#

its 4 with a 3 on top

#

of it

supple shore
#

repear 3 times

lean otter
#

4x4x4?

supple shore
#

yes is equal to 64

lean otter
#

I dont get how to multiply thrice

#

example 5 rays to power of 3

#

idk what the answer is

#

as i dont know how to multiply 3 times

supple shore
#

it's $555$ so it's the same as $5²5$ or $255$

flat frigateBOT
#

phoestaclies

lean otter
#

so 6 rays to power of 3 is 6x6 x 6 which is 36 x 6?

supple shore
#

yes

lean otter
#

and then 36x6 is the answer

supple shore
#

yes

lean otter
#

oh is that all in it?

supple shore
#

yes

lean otter
#

wait what about adding them

#

example when we add 7 rays to the power of 4 to 9 rays to the power of 8

supple shore
#

you can't add because they don't have any factor in common, your final result will be $7^{4}*9^{8}$

flat frigateBOT
#

phoestaclies

supple shore
lean otter
supple shore
#

oh ok sorry, so what do you want to know also ?

#

do you have some exercise to work in

lean otter
#

how do we get the exponential form of numbers

#

example getting the exponential form of 1 milllion

supple shore
#

? if I understand well you want to make a number in form $a^{b}$

flat frigateBOT
#

phoestaclies

lean otter
#

yes

#

getting that form out of big numbers

supple shore
#

so some number can't be express like that

lean otter
#

like i want to get 4 raised to the power of 3 from 64

#

I need to name the exponential form of numbers

supple shore
#

like 7 can't be express like that or maybe $7^{1}$ which is 7 so we don't write like that

flat frigateBOT
#

phoestaclies

supple shore
#

yo have his exponent you need to decompose in factor the number

lean otter
#

yes but it will always be large numbers

supple shore
#

and see if multiples terms repeat but there is only them

lean otter
#

that i will have to get exponential form of

#

they will always be at least 2 digit

#

numbers

supple shore
#

to have the power of 1 million is easy, we have 1 with 6 zéro so $1101010101010$ so we can write $10^{6}$

flat frigateBOT
#

phoestaclies

supple shore
#

because 10 repeats 6 times

lean otter
#

what about other numbers

supple shore
#

no for example try to make exponent at 9

#

you will have $3²$

flat frigateBOT
#

phoestaclies

lean otter
#

yes

#

exponent for 5 is only 5 power to 1

#

also can we have a decimal form for exponents?

supple shore
#

yes so you don't write it just 5

#

yes sure

#

like do you know square root

lean otter
#

Yes

supple shore
#

so $\sqrt a = a^{0.5}$

flat frigateBOT
#

phoestaclies

lean otter
#

oh

#

so square root of 16

#

16 rays to the power or 0.5

supple shore
#

yes

lean otter
#

= 4?

supple shore
#

yes

lean otter
#

what if the decimal is more than 1

#

1.1 and onwards

#

and exponent is like 3

supple shore
#

we write $a^{\frac{m}{n}} = \sqrt[n]{a^{m}}$

flat frigateBOT
#

phoestaclies

lean otter
#

?

oak wraith
#

it might be easier to learn $a^{\frac{\text{power}}{\text{root}} = \sqrt[\text{root}]{a^{\text{power}}}$

#

using words

#

FUCK, I hate latex

supple shore
#

me too

flat frigateBOT
#

Juke | ping me if no response
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supple shore
oak wraith
#

u get the point tho

lean otter
#

uh

#

no

oak wraith
#

that's the relationship between exponent and roots

#

all roots can be expressed as an fractional exponent

#

vice versa

lean otter
#

I dont understand

oak wraith
#

What part specifically?

lean otter
#

What you just said

oak wraith
#

all roots can be expressed as an fractional exponent?

lean otter
#

the relationship between exponent and roots

flat frigateBOT
#

Juke | ping me if no response
Compile Error! Click the errors reaction for more information.
(You may edit your message to recompile.)

lean otter
lean otter
#

ik what roots are

#

ik square roots

oak wraith
#

and so when we right this, it really means $a^{\frac{1}{2}}$

flat frigateBOT
#

Juke | ping me if no response

oak wraith
#

a to the exponent of 1/2 is the same as the square root of a

lean otter
#

i thought a to the power of 1/2 is the same as the square root of a

oak wraith
#

that's what I am saying

#

oh I had a typo above and didn't type the a inside the sqrt, my bad

flat frigateBOT
#

Juke | ping me if no response

#

Juke | ping me if no response

lean otter
#

I really dont understand what power/root is

oak wraith
#

the exponent

lean otter
#

a to the exponent?

oak wraith
#

yup

lean otter
#

so the exponent is the thing that goes above the number

#

or the power?

oak wraith
#

we read that as "a to the exponent of ..." or "a to the power of ..."

#

but the connection I am trying to show is that when we have the left side with a raised to something, we can write it as a fraction where the numerator is the power that a is raised to when inside the radical with that root, from the denominator

lean otter
#

exponents and powers are the same thing or exponents and bases are the same thing?

oak wraith
lean otter
oak wraith
#

maybe this video help

lean otter
#

but

#

I was shown

#

this

#

that they look different to me

oak wraith
#

this is what it should be

#

but when people say something raised to something, they interpret power and exponent as the same

#

most ppl don't say "5 raised to the exponent of 3"

#

u say "5 raised to the power of 3"

lean otter
#

which is 125

#

what if they say

#

as you said above

#

the exponent

#

of it

oak wraith
#

or "5 with exponent 3"

lean otter
#

oh so 5 with exponent of 3 is same as 5 with power of 3

#

ohh

oak wraith
flat frigateBOT
#

Juke | ping me if no response

oak wraith
#

u almost always get the same interpretation if u switch the words power and exponent

lean otter
#

in exercises in my school they add and multiply these

oak wraith
#

since that's how we talk

oak wraith
lean otter
#

5 rays to power of 3 x 4 raised to power of 3

#

do i add the results

#

or multiply them

oak wraith
#

I assume they want it in the order in which it's read

#

so u start with "5 rays to power of 3"

#

so

#

5^3 so far

#

okay now what?

#

x 4

#

okay so 5^3 x 4

lean otter
#

no

oak wraith
#

wym

lean otter
#

the result of 5 raised to the power of 3

#

x result of 4 raised to power of 3

oak wraith
#

this is the same as what I wrote

lean otter
#

oh so that is how you do it

#

i thought use 64

#

not 4

oak wraith
#

how would u get 64

lean otter
#

4 raised to power of 3?

oak wraith
#

when translating from english to math, we always did it in the order in which we read

lean otter
#

well my bad sorry

oak wraith
#

so for "5 raised to power of 3 x 4 raised to power of 3", there are a few main parts:

5 raised to power of 3
x4
raised to the power of 3

so we get 5^3 then this times 4 which is 5^3 x 4 and then this raised to the power of 3 so (5^3 x 4)^3

lean otter
#

(5^3 x 4)^3
5^3 x 4 ^3
125x4 ^3
500^3

#

Is that how it is?

#

oh wait

oak wraith
#

,calc 125 * 4

flat frigateBOT
#

Result:

500
oak wraith
#

,calc 500^3

flat frigateBOT
#

Result:

1.25e+8
oak wraith
#

125 000 000

lean otter
#

oh

#

So it is supposed to be calculated like that

oak wraith
#

don't take off the ()

lean otter
#

oh that is how I do it in school

oak wraith
#

we kept the () on purpose bc PEMDAS

#

(5^3 x 4)^3 and 5^3 x 4 ^3 are not the same

#

the left evaluates to 125,000,000 and the right one evaluates to 125 x 64 which is uhh..

#

,calc 125 * 64

flat frigateBOT
#

Result:

8000
oak wraith
#

8000

lean otter
#

like we have another one: 2^2x3^4x2^5/2^4x9

oak wraith
oak wraith
lean otter
#

It is written like this

#

I am supposed to simplify it

oak wraith
#

okay so this one u can notice that 9=3^2 and so with 3^4/3^2 u get 3^2 on the numerator only

#

and then 2^2 * 2^5 is just 2^7

#

and so 2^7/2^4 is 2^3

#

so the final answer would be 2^3 x 3^2

lean otter
#

8x9

#

72

oak wraith
#

yup

lean otter
#

simplified tho

#

is 2^3x3^2

#

i dont even need the answer

oak wraith
#

sure

lean otter
#

just that simplified

oak wraith
#

I mean 72 is the simplest

oak wraith
lean otter
#

Yes

#

These are all the types of questions and i know there are different methods for solving each

#

questions like these

#

will also show up in the exam

#

but I think i got it done

#

.close

safe radishBOT
#
Channel closed

Closed by @simple adder

Use .reopen if this was a mistake.

oak wraith
#

okay, so- oop nvm, bye!

safe radishBOT
#
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solid bolt
#

Can someone please tell me how to get the area of PQF

blazing kindle
#

did you tried it

#

?

safe radishBOT
#

@solid bolt Has your question been resolved?

solid bolt
#

I’ve been trying it and asking for help for 4 hour straight

#

I cant sleep without thinking about this god damn problem

#

Now I cant sleep

#

Please someone help me get some sleep

blazing kindle
#

well

#

i am thinking

#

for it

#

i can't promise

#

that i can solve

#

but i will try my best

solid bolt
#

Yes thanks

blazing kindle
#

well

#

we nonly need to think

#

about

#

pq

#

and pf

#

because they are unknow

#

we know qf

#

qf=2cm

woven swan
#

yea get all the side lengths with pythagoras then deduce from there

solid bolt
#

We know Pf too

solid bolt
blazing kindle
#

bro

#

its not cuboid

woven swan
#

wait

blazing kindle
#

its

#

prism

woven swan
#

oh ye oof

#

not right angles

#

sorry

blazing kindle
#

np

#

:),

blazing kindle
#

do we know CF

#

?

#

yes

solid bolt
blazing kindle
#

CF=4

#

then we can find pf

#

yeahh

#

PF

solid bolt
#

Yeah

#

17root

blazing kindle
#

IS pf

#

ROOT(17)

#

yes

#

same

blazing kindle
#

now we only have to find PQ

#

i think i found a way

#

to find PQ

#

lemme send you

solid bolt
#

Yeah thanks

blazing kindle
#

we can join

#

the midpoint

#

lemme label it

solid bolt
#

Alr thanks!

blazing kindle
#

we know GQ

solid bolt
#

Yeah

#

4

blazing kindle
#

we can draw one more thing

solid bolt
#

Mhh

#

Can we solve it with Pythagorean theorem

blazing kindle
#

well

woven swan
#

i found a really good way which uses pythagoras only

#

well i think

blazing kindle
#

i am thinking

woven swan
#

it works

blazing kindle
#

sure

#

intrer

#

tell us

woven swan
#

say M’ is the midpoint of BC, basically move the point P so that it’s on the line AM’ (but still 2/3 of the way up), this doesn’t change the area

#

then it’s a right angled triangle in Q, and finding PQ is fairly easy

blazing kindle
#

but

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do u have proof

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it willl not change th area

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after moving to AM

woven swan
#

QF, the base, is parallel to CM’ and if we say P’ is the new point where P sits, then P’P is parallel to CM’ meaning P’P is parallel to QF

blazing kindle
#

cuz it will become a right angled triangled after that so it maybe area will change

woven swan
#

since P’P is parallel to QF (the base of the triangle), we can move P to any point on P’P without affecting the area, including to P’

blazing kindle
#

@solid bolt are you on

#

??

solid bolt
#

I’m trying to ask my teacher for help

blazing kindle
#

well

#

i found

#

a way

#

but

#

it

#

need 3d model

#

to

#

explain

#

it

solid bolt
#

Oh

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This question is too hard

blazing kindle
#

no

woven swan
blazing kindle
#

its not

#

i can give you solution though

solid bolt
#

Yes that’ll be helpful

blazing kindle
#

ok

#

will you

#

wait

#

a bit

#

i need to time to write

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sol

solid bolt
#

Yeah

blazing kindle
#

i will just take 10 min

#

ok

#

can i use concept of similiarity

#

?

solid bolt
#

Yeah

blazing kindle
#

ok

#

see this

solid bolt
#

Yeah

blazing kindle
#

we can find

#

PL

#

from it

#

by applying pythagoras

solid bolt
#

Wow

blazing kindle
#

PF^2 = PL^2+LF^2

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17=PL^2+1

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PL=root(16)

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PL=4

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pl=4cm

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we know pl

#

now we can find

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PQ

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we will get PQ as root(17)

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so its isosceles

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triangle

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we can find the are of it

#

@solid bolt are you ONLIne

round yoke
#

what is the final answer of ∆PQF you get

#

I'm curious

#

to explore this question

safe radishBOT
#

@solid bolt Has your question been resolved?

round yoke
#

ans is 4?

safe radishBOT
#
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silent rain
#

i know this is an easy one that can be solved threw looking of the function is odd or even but i am not sure oh what is the result when its odd and what if its even

lean otter
#

Use partial fractions if you are not sure

silent rain
#

how exacly ?

lean otter
#

did you figure out if its odd or even or neither?

silent rain
#

(x-4)(x+4) ?

silent rain
quasi bison
#

no, the denominator does not factor as (x-4)(x+4)

silent rain
#

i also meant if its even then whats the naswer and if odd what is the answer ?

lean otter
#

if its odd then 0

silent rain
#

oh (x-2)(x+2)

silent rain
lean otter
#

2* integral from 0 to 1

silent rain
#

tyvm

#

.close

safe radishBOT
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formal cove
safe radishBOT
formal cove
#

can some one please help me with this question

raven sleet
#

seems like an answer of a problem, what part are you stuck at?

formal cove
raven sleet
#

I'm assuming X is a binomial random variable, that's one of the properties of the RV

raven sleet
#

random variable

#

for a binomial random variable X, it will have n "trials", each trial with a p probability of success

#

the expected number of successes is np

formal cove
#

so mean of a bionomial random is np?

raven sleet
#

yes

formal cove
#

ty

formal cove
#

why is the mean of a binomial random variable pn

raven sleet
#

bunch of proofs online, basically you just use the expectation formula with the pmf of binomial distribution

#

mostly grunt work

raven sleet
#

though intuitively,

#

flipping a coin is the easiest example. if you have a 50/50 chance of getting heads (p= 1/2), say if you flip a coin 100 times (n = 100), you'd expect to get 50 heads (on average)

#

np = 100 * (1/2) = 50

#

if you have some trial where you have a p chance of success, out of n trials, you'd expect p proportion of n trials to be successful

#

so np

safe radishBOT
#

@formal cove Has your question been resolved?

formal cove
#

.close

safe radishBOT
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formal cove
#

can some one please help me with this queston?

formal cove
#

this is the answer but i am having some trouble following it

plucky elk
#

where do you first get lost

formal cove
formal cove
#

so a couple of thigs

#

alpha x n-n*p

#

why is it that?

#

using the formula in front of me it should be just alpha x n

#

the numerator on the right side of the equality should np(1-p)

#

because that is the variance of the bionomial

#

and then the denom on the right side of the equality also doesnt make sense

#

at least to me

formal cove
plucky elk
formal cove
#

i feel i am right but apparently not

#

so what am i missing?

plucky elk
#

nowhere are you even calculating $\pr(X \ge \alpha n)$

flat frigateBOT
#

riemann

plucky elk
#

That should be your starting point

#

not this

formal cove
#

.close

safe radishBOT
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safe radishBOT
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timid goblet
safe radishBOT
timid goblet
#

Don’t know how to start or begin

safe radishBOT
#

@timid goblet Has your question been resolved?

timid goblet
#

<@&286206848099549185>

#

Waht

#

I Need help

#

This question I don’t understand at all

#

<@&286206848099549185>

frosty skiff
#

It asks at which point is the curve P(x) defined by R(x)-C(x) was the highest and lowest in the interval [2;16] if i understand well

timid goblet
#

Yea but I don’t know how to solve

#

Nor begin

frosty skiff
#
  1. draw the curve of P(x) in the interval [2;16]
  2. find the highest point and lowest of the curve and write them down
timid goblet
#

How do I draw it

#

Where do I find it

#

And for 2

#

How????

frosty skiff
#

You have two functions R(x) and C(x) wrote down

#

R(x) is the revenue
C(x) is the cost

timid goblet
#

Mhm

#

Wait so can I plug it into my calculator

#

Y=?

#

To graph

#

Or draw the thing

#

Is that what u want me to do

frosty skiff
#

Y = R(x)-C(x)

#

In your calculator

timid goblet
#

How do I type R and c

#

Alpha R and Alpha C?

frosty skiff
#

In graph it will ask for a function and you write down the function that they gave you

timid goblet
#

What do you mean?

#

Where do I click to get R and C

#

Like alpha “x” to get R?

frosty skiff
#

In the exercise they define a function called R(x) and C(x) you see them?

timid goblet
#

Yea

#

R(x)= Revenue
C(X)= Costs

frosty skiff
#

Yes now they ask you to draw with a calculator the function P(x) wich is equal to R(x)-C(x)

timid goblet
#

Sorry I’m a bit slow wdym?