#help-28
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So these would be the same values for input and output .. x and f(x)
Do I have that correct?
That’s why displacement and time look similar
And = slope
you're literally just asked for (s(3) - s(1))/(3-1)
Yep
So if it runs through s() argument that’s the output
The numerator
The denominator is just the delta of time so the inputs only
(Delta of output) / (Delta of input)
Slope formula
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Hoi
Formules i learned till now:
Sin^2 a + cos^2 a = 1
Tan^2 a + 1 = 1/cos^2 a
Cot^2 a + 1= 1/sin^2 a
Thats it i need help with d only
<@&286206848099549185>
Why ? Its in dutch
some math got translated and shouldn't have
so don't know what variables are which
Calculate sin and cos when tan is given….
is the triangle supposed to have hypotenuse 1?
there are infinite triangles with tan(alpha) = 3/4
Look at a) calculate cos when sin is given
are they the same alpha?
Change the first formule out my list a bit it becomes cos= 1-/sin
Ye
The given is supposed to go replaced with the alpha
So to solve a) cos= 1-15/17
Get it?
riemann
you used pythagorean theorem wrong here
the squares are important
Hi so i dont yave neither sin ir cos
And no those formules are given by the teacher not part of pythagoras
where?
take another picture
@torn jolt Has your question been resolved?
I wrote it on a paper u couldnt read my handwriting but look u think u know how to do it with those formules or get one similar or?
the formulas you wrote are correct
you're just not using them correctly
$\cos^2(a) \neq \cos(a)$
riemann
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Let's say I have a certain n by n matrix A written in the canonical basis over a given field K. This matrix represents an endomorphism from K^n to K^n, as it can act as a linear transformation. Now let's say I compute its characteristic polynomial p=|A-xI_n|. How would I go about finding a basis of K^n such that the endomorphism would be represented by the companion matrix of p?
Is this always possible? If not, what criteria determine it?
I don't have any good resources on the topic and I'm kind of lost
my work up until now has basically been resolving isolated cases, which leads me to believe it's not always possible. I'm pretty sure I've found some impossible ones.
But idk what criteria determine it
@brazen girder Has your question been resolved?
<@&286206848099549185>
maybe try #groups-rings-fields
oh okies
do I just ask there?
copy and paste 2 messages: 1 with the original question and 2 with your progress and questions about the question
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how do you prove the diagonals in a kite are perpendicular
i dont even know how to start this
i think you use the converse of perpendicular bisector thereom
?
Hint: Consider congruent triangles
yeah i did that
there was another question that was like prove the opposite angles in a kite are congruent
but i dont get how i use that here
It's actually very similar in the fact that you use angles to prove it - consider ||the angles that form a straight line||
OK
so
it would be perpendicular
but how do i write that in a 2 column proof
im given a kite abcd and the diagonals are drawn in
Did you try anything on your own? I think I gave you a good starting point.
yeah
so i have
the kite and the congruent sides as given
but i dont know how to write that in a proof
do i just write straight lines are perpendicular
You could establish equality between two angles, and then say that since they add to $180^{\circ}$, they're both right angles, hence the diagonals are perpendicular.
Civil Service Pigeon
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I don’t know where to go from this
,rccw
a disappointing son
Ok
it may also help to see that the ratio you're given has been rationalized
Bro
you can get a correct answer without realizing that
grab a pencil and press it down on paper in the shape of a triangle
I haven’t learned how to do it with the a triangle
I have only been taught to do it by equations
label one of the non-right angles beta
then label the sides of your triangle
you know sin(beta) represents opposite/hypotenuse
so the numerator of your given ratio is the side opposite your angle, the denominator is the hypotenuse
you're given $\sin(\beta)=\frac{4\sqrt{29}}{29}$
a disappointing son
so what can you say x=?
not quite
$\sin(\beta)=\frac{\text{opposite}}{\text{hypotenuse}}=\frac{4\sqrt{29}}{29}$
a disappointing son
not quite the method you'd want to take
you have two sides of a right triangle and you're looking for the third
what theorem can you use?
Cos?
i'm thinking of a more... pythagorean method
Ohhhh
I’m sorry today has been rough
Give me a min
I got stuck here
What do I do with the square root 841
Nvm
,w calc sqrt(29^2-(4sqrt(29))^2)
looks good
Yes!
normally two decimals is appropriate
19.42?
yeah
Oh
Ok
Mathaway says it correct
Thank you for helping and being so patient
I’ll let you help the other people, good night!
@raw aurora Has your question been resolved?
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how do i solve integers by the order of operation? i literally have watched videos and my friends tried to help me and i still dont understand at all😭😭😭😭😭
i dont get anything only bedmas but its still confusing
im probably overthinking it
but i dont get it
solve integers 
IDK HOW TO DO IT
show an example
okay
we can work through it
this is an example our teacher made us write in class today
im trying to do the homework and my friend tried helping me
and it was no use
,rotate
i know but that was just an example our teacher wrote for us
heavy
oh lol
hold on
heres a question im stuck on
the one circled
i dont understand how to solve it
,rotate
alright
like i get bedmas to an extent
so we have $[5 + 3(8 - 2\times 3)]^2$
heavy
okay
$5 + 3(8 - 2\times 3)$
heavy
do you know how to do this?
yep
yes we look at 8 - 2x3
oky
so thats m in bedmas
okay
so we now have whats inside the bracket
$5 + 3(8 - 2\times 3) = 5 + 3(8-6) = 5 + 3(2)$
heavy
the thing that i get stuck at is the formatting of it
like where i start the next line
and such
if u understand what i mean
oh alright
like how do ik when to switch lines and do “=“
well usually you want a string of = signs
yes
like you would probably write this as
$5 + 3(8 - 2\times 3) \newline = 5 + 3(8-6) \newline = 5 + 3(2)$
heavy
like that
hahah its okay
weve all been there
$5 + 3(8 - 2\times 3) \newline = 5 + 3(8-6) \newline = 5 + 3(2) \newline = 5 + 3 \times 2 \newline = 5+ 6 \newline = 11$
heavy
where did you get minus?
but it says 5 + 3(8-6)
alright so 8 - 6 = 2
so you get $5 + 3(8-6) = 5 + 3(2)$
wtf
heavy
$5 + 3(8 - 2\times 3) \newline = 5 + 3(8-6) \newline = 5 + 3(2) \newline = 5 + 3 \times 2 \newline = 5+ 6 \newline = 11$
heavy
very good
im just happy to help
but we cant forget the last step
we had $[5 + 3(8 - 2\times 3)]^2$
heavy
and now we know that $5 + 3(8 - 2\times 3) = 11$
heavy
heavy
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
ohh
but its just normal brackets
$[5 + 3(8 - 2\times 3)]^2$ = (11)^2$
heavy
Compile Error! Click the
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(You may edit your message to recompile.)
and 11^2 = 11 x 11 = 121
thats good to hear
thank u
np
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can someone help and explain the steps please 🙏🏿
@steep herald Has your question been resolved?
try to think about what C being the midpoint of AG means for AC & CG, and hopefully that should help
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is there a good formula for the nth derivative of quotient?
@astral sinew Has your question been resolved?
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The answer says, correct option is (c)....i don't know how
Questions 17*
Opps sorry ...i guess i figured it out .
. close
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idk how my teacher got to where they got
which one exactly
a to start of
can you find vertex of quadratic?
we need the other way around here
oh vertex to standard?
no, standard is given and we want vertex
yea
so it's standrad to vertex
idk if you are familiar with formulas for h, k? or you prefer completing the square
in y = a(x-h)^2 + k
we were not taught anything bout hk or k yet
so i assume were not doing it in this test
hold on
k
ok so the vertex of a parabola is at x=-b/2a
k
doing it rn ill ping u when finished
k
its "-30"
because a quadratic equation is in the form of ax^2+bx+c
you have the form of (-4.9)t^2+(-30)x+2
so a=-4.9, b=-30, c=2
ohh yeah i forgot u gotta reverse it
yep
so than i just answer it
yes
and sub in the rest
yep
its -4.9
oh yeah
i just put in my calcuklater
so now we put in vertex since we got x right
yes
do we put it in as p? or just as x
so plug in 3.06 into the equation and you will get your maximum height
i didnt get you
yep
so would that be the max height?
yes
remember the vertex is the x value for the maximum or minimum y value of a function
good luck
:))
@empty grotto if you're done, please type in ".close"
i still got a bite more in me
alright
im just explaining what u told me to my friend
sure
he getting another answer in his calculater
he forgot to square smth
aight now my next question would be
for 8 b
were just solving the time taken for it to reach the flair
but idk what letter would represent taht or what were solving by like x p or q or a
OHH
its x
this is the graph of the path travelled by the flare. the x axis represents the time. What do you think is the time the flare was in the air?
first off, where was the flare launched?
like -2.8 smth
i just guessed from the line
no. look at the graph. where was the flare launched
0/
at what value of y was the flare launched
no. the flare was launched from a y value of 0
from the ground
in the graph, it would be the intersection point of the graph and the x axis
sp thats where it launched high in the air?
okk
how would you get these values from the equation
this is what the graph represents
what you would do is equate the equation to 0
so -4.9t^2+30t+2=0
and then solve it
im assuming you know how to solve a quadratic equation?
yes
ok so you would get two values for t
find the difference between both and that should be your answer
no
i dont think you understand the concepts of a quadratic graph. just a sec
,rotate
3.1
the x value of the vertex represents the time from when the flare was launched to when it is at the maximum height
no one second
so 1?
6.12205
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Please stick to your old channel
@autumn cipher Has your question been resolved?
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Four math books, three ecology books, two music books and three economics books are to be arranged on a bookshelf. None of their books are identical. How many different permutations of these books are there?
<@&286206848099549185>
@high vale Has your question been resolved?
this is very similar to ur previous problem
of arranging the letters of the word love
treat each of the book as different letters
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Were you given the value of R?
Ohhh I see, fair fair!
rainy
oh they just want ya to convert it
Yes
Think you should have that an r here too btw
my first thought was to try thinking of it as an equation involving complex numbers 
Wait is it 3/pi or pi/3?
And is it $x + y\sqrt{3}$ or $x + \sqrt{3y}$?
chartbit
First one, mb!
Oh and also your LaTeX game is improving 
Maybe 
I'm always lurking, even in my sleep 
Anyways, if it was $\frac{\pi}{3}$ that they meant, then it would be better as you would get to
$$
x\cos\left(-\frac{\pi}{3} \right) - y\sin\left(-\frac{\pi}{3} \right) = 4
$$
chartbit
Both cos(-pi/3) and sin(-pi/3) being easy to work out
@thorn fjord Has your question been resolved?
Yeah with the CORRECT numbers this wasnt too hard 🤣 , Thanks
Guess im blind
No worries
it happens at times!
I was like "damn they must have been mean to set that for you!"
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so ik the point of intersection
x = 6 and y = 12 right
but then
when integrating
do I do 0 to 12 thats all?
and then if I do on y axis the x and y switch right
so x = 12 and y = 6?
for intersection
Ok sorry for the interruption
That would only be the intersection of the two first. It's also bounded by x=0. If you graph these it would maybe help you
so I would integrate from 0 to 12 right and then subtract
6 to 12
ahhhhh idk
Well it's being rotated around the y-axis
Think about how you slice up the solid to integrate, which direction do you slice?
oh since this is y
it will be on the left side
right?
like it wont go down
Im still confused
about what my bounds will be
x = 6?
we only want the area of the shaded side right?
$pi \int_{-6}^{12} (\frac{y+6}{3}) ^2 , dy - pi \int_{12}^{18} (18 - y)^2 , dy$
Calc II Victim
or wait since
its y
0 to 12
12 to 18?
$\pi \int_{-6}^{12} (\frac{y+6}{3}) ^2 , dy - \pi \int_{12}^{18} (18 - y)^2 , dy$
Calc II Victim
brah why isnt it working
Silly mistakes I feel ur pain
Integral 0 to 6, 2pi(x(24-4x) dx I think would work
why 24-4x
18 - x, 3x - 6
also idk but like is it kind of unfair that im graphin these on desmos?
after finding the point of itnersection
Subtract them
That's for the rotation
just wanna make sure
but
like when they say interval
they r talking abt on the y axis?
or x axis?
[0, 1]
This is different
oh i know im done the prev question
I just wanna know if they are referrin to the points on y axis or x axis for this
before I start
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order matters for like
word problems or word choices
is 2,4 different from 4,2?
say for a
@torn jolt Has your question been resolved?
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is the following statement true?
2<4>3
yes
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how do i rearrnage this
to get
ignore that star
I have spent a long time on this, and its really hard i dont know why
<@&286206848099549185>
do you want help to get there or just show that it is indeed true?
get there
have you tried anything yourself?
if so then please show your work and i can guide you in the right direction
this is the question
i got to here after differentiating using product rule
but i cant reach that answer
no matter what
i did the problem myself so this is right
i dont even understand how they went from the thing at the top to the bottom?
i feel like im missing something
\begin{align*} t & =\frac{25-\ln(t+1)}{1+\ln(t+1)} \ &= \frac{25-\ln(t+1)+1-1}{1+\ln(t+1)}\ &=\frac{25+1}{1+\ln(t+1)}-\frac{\ln(t+1)+1}{1+\ln(t+1)}\ &=\frac{26}{1\ln(t+1)}-1\end{align*}
Duh Hello
its just a trick where you add one and subtract one from the numerator to get the ln(t+1)+1 term to be in the numerator so you can reduce it to 1
but either way, to get there first you have this right
multiply both sides by (t+1)
then distribute and collect the terms with t (but not the one inside the ln)
if you instead rewrite the equation to $$\frac{10-0.4t}{t+1}=0.4\ln(s)$$where $s\equiv t+1$ then its just about solving for $t$ now
Duh Hello
maybe that becomes a little bit easier for you?
a bit easier
im still struggling with it
i do udnerstandthis tho:
\begin{align} t & =\frac{25-\ln(t+1)}{1+\ln(t+1)} \ &= \frac{25-\ln(t+1)+1-1}{1+\ln(t+1)}\ &=\frac{25+1}{1+\ln(t+1)}-\frac{\ln(t+1)+1}{1+\ln(t+1)}\ &=\frac{26}{1\ln(t+1)}-1\end{align}
xboxking_55
but not how you get there
yeah thats what im trying to help with. so we now have $$\frac{10-0.4t}{t+1}=0.4\ln(s)$$what do you propose is the first thing we should do here to solve for $t$?
Duh Hello
i would times 0.4ln by t+1
so just this?$$\frac{10-0.4t}{t+1}=(t+1)0.4\ln(s)$$
Duh Hello
ok good
just making sure you are on the right track
but in this particular case we do NOT want to replace t+1 with s
why
we are pretending that only the t inside the ln is irrelevant
since we can see in the final answer they leave it on one side
ok
but we need to get rid of all the other t's
so we have this now right?$$10-0.4t=(t+1)0.4\ln(s)$$
Duh Hello
yes
what do you think we should do here?
we can group the ts in one side
yep, how would we go about doing that?
so move -0.4t to the same side as 0.4ln(s) and expanding that
so we get 1-0.4ln(s)=0.4tln(s)+0.4t
then factorise t out
then divite
divide
so we have $$10-0.4\ln(s)=0.4(\ln(s)+1)t$$and you say we divide so now we have $$t=\frac{10-0.4\ln(s)}{0.4(\ln(s)+1)}$$
Duh Hello
now this is starting to look pretty familiar to me dont you think?
i got 1 instead of 10
ah i thought it was a typo
oh wait sorry nvm
so how did you get 1?
👍
well now we seem to be very close to getting there, now we can look that they want us to have $\ln(s)+1$ in the denominator
Duh Hello
so what can we do to make that be the case?
also we can switch back to using t+1 instead of s now
times by 0.4 but then we will also have that on the t, on the other side
that is true. but what we can do instead is to instead of multiplying both sides by 0.4 we can multiply AND divide the right side to not need to change the t
you cant just divide the right side?
you can however multiply the right hand side by $\frac{0.4}{0.4}$ since this is just 1
Duh Hello
$$t=\frac{0.4}{0.4}\cdot\frac{10-0.4\ln(t+1)}{0.4(\ln(t+1)+1)}$$
0.4 * 0.4 != 0
Duh Hello
good thing we are multiplying it and not adding it
i mean multiplying
multiplying by 0 would indeed change both sides
you will not get rid of the 0.4
but multiplying by 1 doesnt change anything
might be easier to see what this does if i instead write it like this $$t=\frac{\frac{0.4}{0.4}(10-0.4\ln(t+1))}{0.4(\ln(t+1)+1)}$$
Duh Hello
ok, whats the next step
well now we can cancel the 0.4 on top and the 0.4 in the denominator
$$t=\frac{\frac{1}{0.4}(10-0.4\ln(t+1))}{\ln(t+1)+1}$$
oh ok
Duh Hello
now what?
thank you
you are very helpfull
thank you alot for your time, i was stressing over this alot 😃
no worries
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do u know how to do z scores?
is that inverse normal
Do u know how to calculate a z score
um yes
I have a long list of most of the places in another discord I can screenshot to u
Do that first
go ahead
i got z = 1/2
is that right
and what do i do after that
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could someone please help with part iii of this q. Sadly I dont have a MS, but I have an answer - just dk if its right or not
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for example if i have 5x/3 + 2(x-2)/3 what do i do
but do i add it like this^
or like this: 5x + 2x -4 or
5x+ (2x-4)
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hello, im trying to convert this 14 bit binary number to decimal: 11 1111 1100 1000.
what are the steps in doing this? im confused if this would be positive or negative.
You begin with 2^0 from right
2^0 * 0 + 2^1 * 0 +.... 2^13 * 1
Actually, it depends if the binary number is unsigned, signed or 2s complement
I assumed it's unsigned
@calm field Has your question been resolved?
its a 14 bit 2s complement
So it's negative since the MSB is 1
Now do you know how to convert it to it's positive compliment?
hmm i think u first take its complement
then add one to it
Yeah you basically invert all the bits and add 1
For example if it's 110 you do 001 + 1 = 010 which is 2 in decimal so the answer is -2
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i did this by doing inverse of cos
and i got pi/6
then i subtracted 2pi
and got -11pi/6
but thats not an option
Take the absolute value
pi/6 and 11pi/6 is the result
y do i take absolute value
Personally I remembered a table for exact values of sin/cos/tan
Looks like this basically
did u sit and memorize it like daily until u knew it
It's actually really easy to remember once you learn how it works
But to answer this question
You did the subtraction backwards
Which has a relative acute of pi/6
11pi/6 is also between 0 and 2pi
because it's 11/6 * pi, where 12/6 * pi = 2pi
Here's how to read/remember this diagram
You write the numbers 0 through 4
And beneath it write them again but backwards
Like this
0 1 2 3 4
4 3 2 1 0
Easy to do
Now wrap the whole thing in one big fat square root
For the top row of numbers, you have sin, the bottom row you have cos
yea but how would i get positive 11pi/6
if when i subtract 2pi i get negative
im thinking it becomes outside 0 and 2pi range
2pi - pi/6 not pi/6 - 2pi
Anyways do you want me to explain the diagram I don't have to if you don't think you'll use it
But I personally found it very helpful for those exact angles it's one of the few things I just decide to memorize in math lol
Because in my school they tried to get us to memorize it like this
Which I found to be way harder since my memory is poop
And on the top you have your angles 0 to 90, and you can also write them in radians
did someone tell u this or u made it up this way
so when someone says what's sin(60) I look at the first row of numbers (because sin), and look under 60, and see 3
So I say it's sqrt(3)/2
No I found this many years ago lol
I definitely didn't make it
So cos(0) = sqrt(4)/2 = 2/2 = 1
Because that's what the diagram shows
And then if you want to know tan of an angle, like tan(45), you just use the table to get sin(45)'s exact value, cos(45)'s exact value, and then divide them
since tan(x) = sin(x)/cos(x)
will i use trig in calc 1
wow ok
ty for helping me
this one idk either
i got pi/6
by taking inverse of tan
but i added and subtracted 2pi
and dont get 7pi/6
pi/6 is 30 degrees, and is also positive for tan
Which means, the related angle must also be positive for tan
So looking at the CAST diagram
We see that in order for the angle to be positive for tan, it must be in the bottom left quadrant
So, given x, where
$0 < x^{\circ} < 90$
7pi/6 is in q3
Kappa Mikey
oh ok
We see we need add 180 degrees, or pi to our answer
so how would i get 7pi/6 from pi/6
Let me explain how I'd do the question from the beginning
We have
$\tan t = \frac{\sqrt{3}}{3}$
Kappa Mikey
Find t on the interval [0, 2n)
Okay, cool
First, I use whatever method I like to find the value of t
Again, personally, I use that diagram I sent before
You can use your method
And I determine
$t = \frac{\pi}{6}$
Kappa Mikey
Now, given that this is an acute angle, I know where it resides
In this cast diagram, we see anything less than pi/2 is in "A"
Meaning "All"
This diagram represents the values of x in which a trig function is positive or negative
So if my angle is in A, all the trig functions are positive,
If it's in S, only sin is positive
T, only tan is positive, and C, only cos is positive
And in the problem
Right here, we see our number is positive
So we need a positive value for tan
Well, we already found one in the "All" quadrant, it's pi/6
In order to find the other one, according to this CAST diagram
I need to add 180 degrees to my angle
But we're using radians, so that's just pi
So that means I need to say
$\pi + \frac{\pi}{6}$
Kappa Mikey
oh ok i see
$= \frac{6\pi}{6} + \frac{\pi}{6} \
&= \frac{7\pi}{6}$
i tried this method u just taught me on another problem and i messed up
Kappa Mikey
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Oof let's take a look
Kappa Mikey
so if the denominators are the same i can just subtract the numerators
Yep
ok ty
Kappa Mikey
yea
Same rules apply just don't forget the negative
It's still 2pi - angle
Since your angle is negative, that should work out to
$2\pi + |x|$
Kappa Mikey
i would get 4pi/2 + sqrt2/2
Cos is an even function
Here we see sin(90) = sqrt(4)/2 = 2/2 = 1
So the answer is 90
Rip why'd you delete it
Negatives don't change anything
Not really
If you wanna simplify it
Multiply both sides by -1
So your new problem is
$-\cos t = \frac{\sqrt{3}}{2}}$
Kappa Mikey
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