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Q: What is the amplitude and period of the function y equals 3 sin 4x?
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Find the amplitude and period of the functions and sketch their graphs y equals sin -x?

y = sin(-x)Amplitude = 1Period = 2 pi


What is the amplitude for the function y equals 6sinx?

The amplitude of the function [ sin(x) ] is 1 peak and 2 peak-to-peak . The amplitude of 6 times that function is 6 peak and 12 peak-to-peak.


What is the amplitude of the function y -3 sin 3x?

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The amplitude is 1.


What is the trig function of sin with a period of pi an amplitude of 1 and a vertical shift up of 1?

If this is a homework question, please consider trying to answer it on your own first, otherwise the value of reinforcement of the lesson will be lost on you. To determine the trigonometry function of sin, with a period of pi, and amplitude of 1, and a vertical shift of +1, start simple and expand. The period of sin(x) is 2 pi, so to halve that period you need sin(2x). The amplitude of sin(2x) is 2, so to halve that amplitude you need 1/2 sin(2x). To shift any function up by 1, simply add 1 to it, so the final answer is 1/2 sin(2x) + 1. Note: This is very simple when you take it step by step.


Determine the amplitude of y equals -4 sin x?

The amplitude is 4 .


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The amplitude of the wave [ y = -2 sin(x) ] is 2.


What is the amplitude for y equals 5 sin x?

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How do you determine that the amplitude of y equals -2 sin x?

The amplitude of a function is half the distance between the maximum and minimum values. This is the absolute value of the number in front of the trig function. for example, y=Asin(x) or y= Acos(x) the absolute value of A is the amplitude. Therefore, the amplitude of y=-2sinx is 2


Why is 2 the answer for amplitude of y equals -2 sin x?

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The function y equals sin θ is not a function beacause sin 30 equals sin 150?

Y=sin X is a function because for each value of X, there is exactly one Y value.