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Do you start from 0 or from the amplitude? Amplitude can never be negative because it is an absolute value right? |a|

So when I graph a sine equation.. say y = -sin(2x)

do I start the curve off at 1 (|a|), 0 or -1 (a)? What about cos? Cos starts at amplitude so it always starts positive?

2007-05-21 13:35:26 · 5 answers · asked by Anonymous in Science & Mathematics Mathematics

5 answers

sin(0) = 0, so start at 0. y = -sin(2x) starts at 0 and heads negative as x moves in the positive direction from zero.

With cos, it depends on the equation. cos(0) = 1, but if there is a negative coefficient, you'd start at the negative value:

y = -3 cos(x)

... starts at -3 when x=0 and moves upward as x increases from zero.

2007-05-21 13:39:10 · answer #1 · answered by McFate 7 · 0 0

On a sine graph without vertical or horizontal shift, when x = 0, then f(x) (function of x) is zero as well. On the graph y = -sin(2x), when x = 0, y = 0, since sin(2*0) = 0, and negative 0 is 0 anyways.
On a cosine graph, like y = cos(x), when x = 0, y = 1, since cosine of zero is always one. However, if you have something like y = 3cos(x) and you plug in zero (or 2pi) for x, then y = 3 (which is the amplitude of the equation).
If you would like any more math help, I am usually available.
Hope this helps!

2007-05-21 13:46:10 · answer #2 · answered by allstargurl522 3 · 1 0

The Sine Curve

2016-12-15 05:47:07 · answer #3 · answered by Anonymous · 0 0

you're top appropriate to the amplitude. appropriate to the era, you're top too. Now, the (x - pi) could supply you a small venture in case you haven't any longer learnt that yet. while (x - pi) is secure in such an equation, it ability the line is moved top via pi gadgets. so which you relatively already have the graph, purely flow it pi gadgets over and you gets it top. :) So, the graph could have the final ingredient of a sine function ranging in y from -a million/2 to a million/2 as a results of amplitude. The graph is purely shifted over.

2016-11-25 23:28:02 · answer #4 · answered by ? 4 · 0 0

any place...it is infinite in each direction...

2007-05-21 13:43:24 · answer #5 · answered by Anonymous · 0 0

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