#help-0
1 messages · Page 343 of 1
AℤØ
correct
then just do your derivatives with the chain rule, second derivative will need the product rule also
did you try expressing things in terms of u at the end maybe
yeah that should work
nice
Hi , i need help with this its to work out the gradient and the y-intercept .
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Some help please
F derivable implies that f’(l) left and right are equal should find the f’(l)
@alpine sable Has your question been resolved?
<@&286206848099549185>
<@&286206848099549185>?
Yes
f and f’ should both be equal for both sides at x=2
@alpine sable Has your question been resolved?
I know how can I find a and b ?
Take the derivative from both sides
Then they are equal
You can sovle for a with that equation
Then use that value to solve for b with the equation that f has to be equal for both sides
I will do a system or what ?
And I will replace x by 2 right ?
What equation do you get for the f’ equal from both sides
Yes
what if I get the dénominateur equal zero ?
What denominator?
You will get $6ax^2=4x$ for x=2
Ryanstaal2006
Wait wait lemme try it
I thought I should use f(x)-f(2)\x-2
Do you know how to differentiate something like ax^n?
do u speak French ? Since I don’t study maths in English it’s quiet hard to understand
Yeah
Sorry I dont speak french
$f(x)=2x^2+b$ gives $f’(x)=4x$
Ryanstaal2006
And $f(x)=2ax^3+11a$ gives $f’(x)=6ax^2$
Ryanstaal2006
Ryanstaal2006
I can’t use the limits here ?
I’m not sure
But this is just basic derivatives
Cuz we have that the second function is defined in ]2,+ linfine [
Well I can’t do the basic derivation until I find DF’
Did you understand how to get here?
But I think I can’t do it in that way
Oh why not?
But I got 1/3
so I have to show that f(x) is derivable in 2 before using f’(x)
To show that I have to use the limit
The definition of derivation
Idk if u get it
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help
have you tried induction ?
I understand that root x^2 is |x| which is infinitly differentiable just not in x=0
Yes but my brain hurts and it makes not really sense i can show tho
sure
theres no simple formula for the derivatives
First 4 derivatives but i cant see any formulas
@deep kiln Has your question been resolved?
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Ill play 5€ for someone who solves this with induction which is simple. No other way
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I don't really want to think about this very carefully, but I thought that the composition of differentiable functions is itself differentiable, so the only problem really is if you define something like g(x) = sqrt(x) in a neighborhood of zero. That just sidesteps the entire induction part doesn't it? I guess the purpose of the exercise is to show that a sequence of smooth functions can converge to something that is not smooth?
I dont need to show that compositions of differentiable functions are differentiable. Its already known. But how do you shot that fn(x) itself is infinitly differentiable all over |R ?. Like if you took the 1/n part out it would be f(x)=sqr(x^2):=|x| which is infinitly differentiable all over |R except 0 (so |R\0) but thats the problem right, which doesnt effect the fn(x) since 0 is not an element from {x^2+1/n | x€|R, n€|N} so it should be differentiable even if x=0, and it should be infinitly differentiable since its a function of degree 1 since n is one set number
I didn't say you needed to show that. You're also not taking out the 1/n part.
In the limit 1/n goes to zero but for any fixed n, that term pushes the problem away from the problem point
So fiddle around with something like f(x) = sqrt(x + 1/n) and g(x) = x^2, or something and hope it works and if it doesn't examine why it didn't work and adjust your f and g accordingly until it does
I assume that's the whole point, you have a sequence of smooth functions that converge to, I assume uniformly, to a function which is not differentiable. If you had to worry about f(x) = |x| too you're not going to get anywhere because that's not differentiable at 0.
yeah but i dont need to look at the limit
Thats why 1/n will never reach 0
I think we are just agreeing with each other
Yeah
I think that is the right strategy, but either way I think finding the nth derivative or using induction in this particular way from the above conversation is not a good idea
the chosen f(x) and g(x) arent good for this tho
u(x)=sqr x and vn(x)=x^2+1/n is more suitable since you can differentiate easier
This is the plot which shows fn for lim n->oo it converges to f |x| but since were not looking for f just fn the "edge" doesnt exist just when you go to lim
but how can proof that its infinitly differentiable then
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hi
/
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I need to do part a. "Write parametric equations for the ellipses." How would I figure out the equation of the circle? After I do that, Do i just have to change it back to
x = ? + ? cos t
y = ? + ? sin t
format?
an ellipse is just a circle that's been stretched or squished
so yes that idea of yours should work
what i would do is get a graphing calculator and try values
and see what happens
what happens what you make them bigger? smaller?
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i'm not rly sure how to work this out
theres cusps at x=0,2
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trying to solve by completing the square. dunno where ive gone wrong but it looks like its not going to solve into the answer key. can anyone point something out to me?
@unkempt compass Has your question been resolved?
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so the original question is 7ksquared -16k +100 = 0 and you want to change it to the a(x-h)^2 + b = 0 form?
yeah that was the idea, but then also just take have the squared difference on one side and solve for k
i kind of gave up after looking at this problem for a long time and idk where i went wrong. on the bottom just looking at it if i squared the -649/50 it didnt look like it'd be anywhere near the answer in the answer key
not squared but square rooted
and then add the 8/7
to isolate for k
yeah i have a feeling that you shouldn't have coverted all that to 90.86
ahhhh
maybe, that sounds like it could be right
but....everything else checks out if that were the case? just i used a calculator instead of keeping things in fractions?
I think you had to get 32/7 rather than 16/14
When doing the completing the square part
think or is it 100% sure thats it? i thought i had to take half of b and square it which would be 16/7 * 1/2 squared
Yeah thats 32/7
nah i have a feeling it should be 8/7
that doesnt look right to me
Yeah u right I am just dumb
and 8/7 is 16/14 just not reduced yet
yeah but much simpler to work with rather than 16/14
as 8^2/7^2 is much easier to figure out
aight so personally how i would solve this is take 100 to the other side
and get 7k^2-16k=-100
then divide by 7
and try to complete the square
i was working on the not using a calculator part and does a number that comes up to 636/49 come up?
yeah
okay i feel like the calculator part really tripped me up
hold up, are u working with complex numbers?
aight ur fine then
all g
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This seems logical to me, but I just want to make sure this is allowed. If im given lets say x/y could be between [0, 1] is it legal to say x could be between [0, y]?
Please show the original problem, exactly as it was stated to you. A picture or screenshot is best.
If the original problem is not in English, then post it anyway! The additional context might still help helpers help you. Do your best to translate.
im doing a physics problem and this is quite far into the logic rabbithole
so the original problem dosen't really exist in this case
lemme look refresh my latex and see if I can show my thinking in a neater way
So after doing some problem solving I got to this
,, arcsin(\frac{2gD}{V^2}) = \alpha
Night
and im trying to get as much information out of what alpha could possibly be
arcsin has a domain of [-1, 1] right?
from the question itself we know g is negative, D is positive, and V is positive
so the only possible options are [-1,0]
so would it be allowed to say that for alpha to be a valid angle, 2gD would need to be between [-V^2, 0]?
@glad aspen Has your question been resolved?
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What can x^2 congruent with 1 (modulo 8) be rewritten as with x?
You mean that x^2 == 1 (mod 8) would imply x == 1 mod 8?
In that case: no 7^2 == 1 mod 8
No I’m asking what it Would imply I guess
notice that x cannot be even
then you can test all 4 cases to see if they work
It would be the easiest to check all cases, yeah
Other way would be difference of squares
does (7) mean mod 7
Yes
you can complete the square
and then solve the first equation
and then you know x mod 7
and you can find x and a mod 91
*Remember that 7 being prime means that this works like you are used to
You mean solving for x?
oh you don’t even need to complete the square
you can just factor it
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how do i calculate the derivative of 1/x??
providing my steps wait...
the h and the 1/h cancel
so youre left with -1/(x^2+hx)
wait
Oooooooohhhhhhhhhhhhhhhhhhhhhhh
i am stoopid
i got the answer:
-1/x^2
is it correct?
uh huh
?
yes
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!status
What step are you on?
1. I don't know where to begin.
2. I have begun but got stuck midway.
3. I got an answer but I was told that it's wrong.
4. I got an answer and would like my work checked.
5. I have a question about someone else's work/solution.
6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
1
ill try
don't do that
alright
oh ok
i mean you can solve it that way, but not ideal
have you done completing the square before?
Oh I thought it was illegal to do it here
no
How about you expand the form instead
what were questions 1-4
standard simplifying and expanding
So you should be able to expand the formula with the variables
i suppose you could go the expansion route then
hmm so have it go to 3(t^2-30t)+70?
so that becomes 3(t^2-10t)+70?
no need explanation
Alright, good luck
Oh, what language do you speak well
english im just terrible at typing lol
to t^2-tx-xt+x^2?
We normally do -2xt
forgot the vaiables where the same lol
5?
25
Yeah, so you do +25-25 into the brackets
25
that?
done it
fixed
So now, do you see the $t^2-10t+25$ part?
RomeNunt
yes
Now you can make that into a perfect square
what
The $t^2-10t+25$ part
RomeNunt
yeah i see it in the equation
It becomes a $(t-x)^2$ part
RomeNunt
What was x earlier?
5
So
what do i do with it?
You multiply it with 3, the number in front and add it to 70
alright
You're just multiplying the -25 to the 3 to move it(-25) out of the parenthesis
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For this problem:
A colony of bacteria doubles in size every hour. If the colony initially contains 500 bacteria. Give the explicit formula for the sequence representing the bacteria population at each hour.
I am having trouble whether to start with P(0) = 500, with explicit formula P(n) = 500 * 2^n or if it should be P(1) = 500 with the explicit formula P(n) = 500 * 2^(n-1). Should I go with the first one? Thank you!!
I was talking about this with other students, some of them did P(n) = 500 * 2^(n-1), so we reached different answers.
I think they got confused since the only examples given to us where for geometric and arithmetic sequences, both having "n-1" in them.
Yes, and if that actually happened where did those 500 bacteria came from?
i dont think its that deep, at hour 0 the bacteria was at 500 is what the question is saying
Anyways, I really just need some assurance. I was about to get swayed by their side lol. Thanks!
all g
.close
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when you multiply/divide negative number you switch the inequality
for example, 1 < 2 but -1 > -2
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this is rlly simple lol it’s just the last question on my homework but i can’t do it
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show work
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!status
What step are you on?
1. I don't know where to begin.
2. I have begun but got stuck midway.
3. I got an answer but I was told that it's wrong.
4. I got an answer and would like my work checked.
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6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
3
Show your work
here
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How do i find the derivative of sin(x). Here's my current work
Factoring and splitting stuff up
no like am i going on the right direction?
Please notate lim before every line since you haven’t evaluated the limit yet
what do you mean by this
what about the question up
open another channel, I didn’t notice you posted in a channel that was closing
Oh ofc not
^
oh
There are two special trig limits you need to know to evaluate this fwiw
what are those?
CST (please ping when replying)
and $\lim_{x\rightarrow0}\frac{1-\cos x}{x}$
CST (please ping when replying)
ok....
It is 1
nice
You can now use this limit to solve the other one
CosmicDev
@upbeat gorge ?
Can anyone help me with 2x + 4y, -5y
this channel is taken
Ok hold on
Yeah this is why I told you that you need to break stuff up
You can’t just willy-nilly things
Any terms on the top that share a common factor?
sin?
sin?
@primal lance Has your question been resolved?
i'll try
CosmicDev
alr
$\lim_{h\rightarrow0}\frac{sin(x)(cos(h)-1){h} + lim_{h\rightarrow0}\frac{cos(x)sin(h)}{h}$
CosmicDev
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
wha
$\lim {h\rightarrow0}\frac{sin(x)(cos(h)-1){h} + lim {h\rightarrow0}\frac{cos(x)sin(h)}{h}$
CosmicDev
$\lim {h\rightarrow0}\frac{sin(x)(cos(h)-1){h} + lim {h\rightarrow0}\frac{cos(x)sin(h)}{h}$
```Compilation error:```! File ended while scanning use of \frac .
<inserted text>
\par
<*> 950998776540188692.tex
I suspect you have forgotten a `}', causing me
to read past where you wanted me to stop.
I'll try to recover; but if the error is serious,
you'd better type `E' or `X' now and fix your file.```
$\lim {h\rightarrow0}\frac{sin(x)(cos(h)-1){h}} + lim {h\rightarrow0}\frac{cos(x)sin(h)}{h}$
right
$\lim_{h\rightarrow0}\frac{sin(x)(cos(h)-1)}h + lim_{h\rightarrow0}\frac{cos(x)sin(h)}{h}$
CosmicDev
i can understand
Now it’s evaluation time
CST (please ping when replying)
left one first
Actually if it helps you, you can factor out sin(x) and cos(x) from their respective terms
since they don’t have h anyway
That should make it really obvious now
like this?
Yes
alr
so
${\sin(x)}*\lim{h\rightarrow0}\frac{\sin(x)(\cos(h)-1)}{h} + \cos(x)*\lim{h\rightarrow0}\frac{\cos(x)\sin(h)}{h}$
wth
CosmicDev
nahh
When you factor stuff out, you can’t leave it in the fraction lol
$\sin(x)*\lim{h\rightarrow0}\frac{(\cos(h)-1)}{h} + \cos(x)*\lim{h\rightarrow0}\frac{\sin(h)}{h}$
CosmicDev
alr
.
Not how derivatives work
But I see you got cos(x) as your answer
What happens to the thing on the left?
That limit is 0, but that’s not how it’s derived lol
then?
Well you literally have one thing left
.close
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How do i convert f(n) = 36f(n-2) into non recursive form?
Base values are f(1) = 60, f(2) = 504
So, you might want to consider odd and even numbers seperately.
So will non recursive be piecewise function?
Yeah, this needs to be defined piecewise
Looks good. I think the pattern might become more apparent if you don't evaluate the products.
Soo its like
f(n) = 60 * 36^(n-1) for n odd
f(n) 504 * 36^(n-1) for n even
Well you get the idea, but try checking some inputs to see if it matches what you have.
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can anyone help me find this knowing that a>0 and b>0
Do you know about AM-GM?
i don't think so but i could because maybe in French it's called something
else
what is it?
(x + y)/2 >= sqrt(xy)
Do you have any idea on how to prove this?
(this is the second part of the inequality btw)
and it only holds for x, y >= 0
Yes that's the right direction
= 0 actually
If we want to prove it for x, y >= 0
What about (a - b)^2?
(a-b) ^2>=0?
Yeah, t^2 >= 0 in general
x+y/2=sqrt(xy)?
What if we plug in x = 1/a and y = 1/b?
Yeah, because we can use it for the first part too
Yes, and sqrt(xy) becomes?
Oh yesss
sqrt(1/ab)
then we make the inverse or whatever its called
which changes the sign
nice!
thanks so much for the help
Yup, because sqrt(1/ab) = 1/sqrt(ab)
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Can someone help me integrate by parts
U don't need parts
what should be my v
antiderivative of dv?
yeah
@weary abyss Has your question been resolved?
i have my variables what should i do next
<@&286206848099549185>
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boolean algebra problem:
Does there exist such expression "I" which is dependable only on variables "p" and "q" so that
(p ⇒ (I ∧ q)) ⇔ ((p ∨ q) ⇒ I) is contradiction?
How do I approach this problem? What is the key idea? I tried using the truth table so far, but don't really understand what I should look for. Perhaps treat the "I" as a variable?
@polar spire Has your question been resolved?
<@&286206848099549185>
i don't understand what it's asking
so an expression I can plug in that consist of some combination of "p" and "q" that then evaluates to tautolgy or contradiction (apparently there is no solution for contradition)?
it should be impossible, yeah
if p false and q false, the expression is true
so it's never a contradiction
i don't need to consider any l at all
but i don't understand what makes ⇒ and → different maybe i'm missing something
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'
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move each point one by one
i did it \
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basically, you should graph it, intersecting X-axis in -1, 2.5 and 5, starting from negative y
whats multiplicity
like odd multiplicity
what does that mean
it'll look like this
one moment
like the way that it curves
oh, that's basically number of roots
i understand the end goals
no, but like the way it "starts", and where "finishes"
yea i understand that it starts negative and increases in x as y increases
but how do i decide what the valleys are
im just in general confused
wait, valleys? wdym?
+2.5
yes right
so it rises all the way to the y value which is 25
fuck i cant explain this over text
you mean, why it goes downwards after about y=25?
ohhh
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hi broskis simple math question here
i dont understand why its 2^8
@tawdry ibex Has your question been resolved?
and why is this displaying the method wrong but the result right
how is 101011 43 and 171 at the same time
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q14e
have no idea where to start
e
yep
lets use these to our advantawe
reform as much as the left as you can using these equations
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Can someone help me? 🥹
I don't know what the question "Write the coordinates of the endpoints of a line segnment that intersects the y-axis and the write the coordinates of the endpoints of a line segment that is not parallel to either acis, and does not intersect either axis" means
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@fringe pike Has your question been resolved?
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Can someone explain
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im unsure what thsi question is asking me to do?
Replace the entire u-7 with g(u), then for g(x) write the appropriate function (it should have x in it)
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can somebody help me with 7c?
what's your confusion? which question?
7c
the general principle is this
you want all the variables on the left side of the equation
and you want all the numbers on the right
yea
you have 6x on the left and 2x on the right
so you want to get rid of the 2x
make sense so far right?
yea
divide 2?
2x + ____ = 0
answer this
what term should should we put in the blanks
basically
not sure
do you know about like terms
yea
yes
okay let's remove the x
2+ ___ = 0
can you answer this
-2
-2x
yes
yes
you know now that if you add -2x to 2x you get 0
mhm
6x=24 mb
cheers
im doing exams soon and i forgot what i did in term 1
i strate this stuff like a year ago and forgot
thanks a lot
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Please help me solve this
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i need help with exponancial sequnces with indices included in the mixture please
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What is the maximum value of Q in 5P9 + 3R7 + 2Q8 = 1114?
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explain the equation
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hi can someone please help me with a year 10 level physics question
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is this correct?
are they all concave up
if a function f(x) is concave up/down at x, what do you know about f''(x)?
what?
do you know what the concavity of a function is?
yes
So for example f(x) = x^3, do you know what the concavity is at different points?
.
no one is going to answer it for you
looks correct to me
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How to apply chain rule to cos(2pi - a) when differentiating
First come up with a pair of function whose composition is cos(2pi - a) and whose derivatives you are familiar with
oh yeah, sorry i have not done any math in like 3 to 4 months and now suddenly have to do calculus, so i am a bit out of the loop
1 min
i have notes on this
somewhere
ty
.solved
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i need help
!status
What step are you on?
1. I don't know where to begin.
2. I have begun but got stuck midway.
3. I got an answer but I was told that it's wrong.
4. I got an answer and would like my work checked.
5. I have a question about someone else's work/solution.
6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
!nosols
As a helper, please do not give out answers that could be copied as a homework solution. Have the student work through the problem themselves and guide them along the way.
oh okay
you've been on here long enough to know better.
well ive been mostly asking questions
!status @main cedar
What step are you on?
1. I don't know where to begin.
2. I have begun but got stuck midway.
3. I got an answer but I was told that it's wrong.
4. I got an answer and would like my work checked.
5. I have a question about someone else's work/solution.
6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
@main cedar Has your question been resolved?
👻
its not even like you where in responsive lol
pardon?
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In question two which asks for Fourier's series, the answer doesn't seem to have an (a not) but from what I have wrote so far, (a not) does exist which makes me believe that I made a mistake of sorts
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@alpine sable Has your question been resolved?
<@&286206848099549185> Is the question too complicated?
@alpine sable Has your question been resolved?
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solve for P
I suggest you remove the denominator
Is the question specifically asking for P?
but you dont have the amount of P so you cant find b
Look at the equation on top
There is no P
You can solve the top equation with the assumption that a = 0
mean I need to minus the left to the right ?
yes
And find b from that information
ok let me try
??
Their logic is really difficult to understand
I prefer my way more since you don't need to look for patterns
I know you get b = 0,4
but I m not sure that it can have maximum point
b=4
Yeah exactly
Yep
tysm
Np
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How can we find where y=2^x starts?
You could plug in points
What do you mean by starts?
The y coordinate
So that i can figure out where y=2^x - 1 is
So (0,1) is a point in the graph right?
So c is the correct option?
Hold on, plug x=0, you got y=1?
2^0 = 1
yes so, 2^0-1= 0 right?
(0,0) belong to the graph not (0,1)
Do you understand this?
Dude if it asks for y=2^x - 1 then we move the graph one down
We moved it from (0;1) to (0:0)
Am i wrong?
It’s asking you which of the following is the graph for y=2^x-1
It’s not
Then which is it
How is it not c
It's literally c

