:D
i would love to help you, but i havent done this yet......sorry :/
@iPwnBunnies
@CO_oLBoY
@AmorVida
haha i wish i could help you!!
i can try :/ what class is this for??
omg i should know this!!
but i did take the class a while ago....ive taken pre calc, calc, and trig since then and everything kinda gets mixed in so i will TRY!! :)
haha xD i should, but i didnt pay attention in trig so idk how much help i will be....let me look at it
here are the options 9. D 10. B 11. C
well that makes my work easy haha xD
looks about right to me :)
sure
haha seeming smart and being smart are 2 wayyyy different things xD i seem smart.....
i'm neither
well ur nice, so that counts as more
why am i a meanie :(
*sigh* I can help you.
it must suck to be such a good person @ParthKohli
@chaser71 in #14 a bracket's missing
@mlamott15 "Good person" That's what you like to think. ;)
haha so r u saying u rnt a good person?? ;)
Annnyyyway, here's what a trigonometric function looks like\[{\rm amplitude} \times \sin(\omega \times t) \]
Or\[\rm amplitude \times \cos(\omega t)\]
The period/frequency of the periodic function is given by\[\dfrac{\omega}{2\pi}\]
smartie pants
Solving these questions may require a little extra knowledge of a sine wave. For example, do you know that the maximum of \(\sin(x)\) is \(+1\) and the minimum is \(-1\)?
We can start from just this basic point, and reach places.
If the maximum and minimum of \(\sin(x)\) are \(+1\) and \(-1\), how do you think it would be for \(2\sin(x)\)? What are the maximum and minimum for that?
Yes...! Because +1, the maximum for sin(x), is multiplied by 2 to get the max of 2 sin(x). Do you see where I'm going?
What would it be like for \(2\sin(x) +1\)?
Nope, nope. :) What is the max of \(2\sin(x) + 1\)?
Yes!
same.....its ok
what grade r u in @chaser71
10 :)
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