What trigonometric function represents the graph?
Try this http://learn.flvs.net/webdav/assessment_images/educator_algebra2_v13/10_10_part1/10_10_2.jpg
@OOOPS
<img src=" http://learn.flvs.net/webdav/assessment_images/educator_algebra2_v13/10_10_part1/10_10_2.jpg " alt="trig graph with points at 0, negative 4 and pi over 2, 0 and pi, 4 and 3 pi over 2, 0 and 2 pi, negative 4 and 5 pi over 2, 0 and 3 pi, 4"/>
what a mess.
http://learn.flvs.net/webdav/assessment_images/educator_algebra2_v13/10_10_part1/10_10_2.jpg
Did it go through?
Ohhhhh- The file is locked or something. That's messed up
Yes! It worked I think
@OOOPS
Answer Choices f(x) = 4 sin(x − pi over 2) f(x) = 4 cos(x − pi over 2) f(x) = 4 sin(x − pi over 2) + 1 f(x) = 4 cos(x − pi over 2) + 1
How did you get to that? I believe you, I just want to know for my exams
Oh, I am sorry, It's the first one f(x) = 4sin(x-pi/2)
Ok
Thank you!
In this site, to save time or to make sure the answer is correct, I use math tool like demos or wolfram. However, if you need the logic, I can guide you . Want it?
Well- not really. I've been working on this since four and my mind won't absorb anything anyways. However, I do have another question, where I would like the logic. Do you think you could help me?
I can't say anything until I see the question
Simplify square root parenthesis 1 minus sine theta parenthesis times parenthesis 1 plus sine theta parenthesis
oof- that's difficult to decipher
\[\sqrt{(1-sin\theta)(1+sin\theta)}\] right?
That's amazing
\[(\color{red}{a}~-~\color{blue}{b})~~~(\color{red}{a}+~~\color{blue}{b})=~~~~\color{red}{a^2}-\color{blue}{b^2}\\(\color{red}{1}-\color{blue}{sin\theta})(\color{red}{1}+\color{blue}{sin\theta})=\color{red}{1^2}-\color{blue}{sin^2\theta}=cos^2\theta\] now, put it under the squareroot \(\sqrt{cos^2\theta}=??\)
\[\cos \theta \]
that'sit
±sin Θ |cos Θ| ±tan Θ square root sine theta
It would be the second one?
\[\sqrt{(1-sin\theta)(1+sin\theta)}=\sqrt{cos^2\theta} =cos\theta\]
yup
But you get the logic, right?
Yes, I do, thank you! I have 1 last question- It's another graph. Based on the answers I think it's pretty simple.
Would you mind helping?
What function accurately represents the sine curve for indigo light?
I think it is \(sin (\dfrac{\pi}{215}x)\) do you have any choice like this??
f(x) = sin 430πx f(x) = sin 215πx f(x) = sin pi over 215x f(x) = sin pi over 430x
That looks like C
I'm going for it. Thank you so much for all of your help!!!
ok
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