Explanation Given Information: The provided function is y = 2 sin 1 2 x . Formula Used: For a given function y = A s c t ( B x ) , where s c t = sin / cos / tan Here, A = Amplitude and Period = 360 B Calculation: Consider the provided function: y = 2 sin 1 2 x Now, compare the provided function y = 2 sin 1 2 x with the function y = A s c t ( B x ) . So, it can be concluded that, Amplitude = 2 And, period = 360 1 / 2 = 720 ° Thus, the amplitude is 2 and period is 720 ° in the given function y = 2 sin 1 2 x . Graph: Consider the provided function: y = 2 sin 1 2 x Now, obtain the values of y by assuming corresponding values of x as: Substitute x = 0 in the function y = 2 sin 1 2 x . y = 2 sin 1 2 ( 0 ) = 0 Substitute x = 180 in the function y = 2 sin 1 2 x

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ISBN: 9781337630580

Author: Dale Ewen

Publisher: Cengage Learning

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Chapter 14, Problem 28CR

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To calculate: The period and amplitude of the given expression y=2sin12x and graph the provided function.

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Chapter 14, Problem 27CR

Chapter 14, Problem 29CR

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Chapter 14 Solutions

Elementary Technical Mathematics

Ch. 14.1 - Find each value rounded to four significant...Ch. 14.1 - Find each value rounded to four significant...Ch. 14.1 - Find each value rounded to four significant...Ch. 14.1 - Find each value rounded to four significant...Ch. 14.1 - Prob. 5E Ch. 14.1 - Find each value rounded to four significant...Ch. 14.1 - Find each value rounded to four significant...Ch. 14.1 - Find each value rounded to four significant...Ch. 14.1 - Prob. 9E Ch. 14.1 - Find each value rounded to four significant...

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The period and amplitude of the given expression y = 2 sin 1 2 x and graph the provided function.

Solution Summary: The author calculates the period and amplitude of the given expression y = 2mathrmsin12x and graphs it.

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To calculate: The period and amplitude of the given expression y=2sin12x and graph the provided function.

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