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Mathematics 10 Online
OpenStudy (metalslayer):

I know how to graph a cosine equation in degrees, but how do I graph a sine equation in degrees?

OpenStudy (metalslayer):

I know how to graph a cosine equation. Basically the amplitude (minus/plus the vertical shift) is the upper bound, and I know how to get the lower bound. For sine equations I can find the upper lower bounds and the sinuoidal axis. BUT, HOW DO I FIND WERE TO EXACTLY START THE EQUATION ACCORDING TO THE PERIOD?

OpenStudy (welshfella):

upper and lower bounds of sin x are -1 and 1 and sin 0 = 0 so the curve goes through the origin

OpenStudy (metalslayer):

I know that, i'm just confused on the graphing of it. For example: Y=20sin1/2(x-120 degree) -10

OpenStudy (metalslayer):

If it was a cosine equation, I could just graph the point on (120 deg, 10) and that would be the upper bound point.

OpenStudy (metalslayer):

But for sine, were exactly should I start at the x axis? Basically I now the Y axis and how high/low it would be, but were do I start is my question? Thanks.

OpenStudy (anonymous):

y = sin x passes through the origin. Use the phase shift value to shift the function horizontally. If that's what you're asking

OpenStudy (metalslayer):

So basically were on x would the point be located at? Since the phase shift is 120, should I do 120-90 or 120+90

OpenStudy (metalslayer):

I can attach the book answer, the graph approximately starts at 180 degrees horizontally. Even thought the phase shift is 120

OpenStudy (anonymous):

Not sure where the 90 is coming from. Shift it 120° to the right This is y = sin x|dw:1442167291189:dw|

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