Question

Evaluate (a) \int_0^{2\pi/2} |\sin(2x)|dx= (b) \int_0^{100\pi} |\sin(2x)|dx= See Example 9 page 257 for a similar problem.

          Evaluate
(a) \int_0^{2\pi/2} |\sin(2x)|dx=
(b) \int_0^{100\pi} |\sin(2x)|dx=
See Example 9 page 257 for a similar problem.

Evaluate
(a) ∫0^2π/2 |sin(2x)|dx=
(b) ∫0^100π |sin(2x)|dx=
See Example 9 page 257 for a similar problem.

Added by Robert O.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert J Hardin

12/24/2017

Step 1

Step 1: We can rewrite the absolute value of sin(2x) as |sin(2x)| = sin(2x) for x in the interval [0, π] and |sin(2x)| = -sin(2x) for x in the interval [π, 2π]. Show more…

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Evaluate sin(2x)|dx= |sin(2x)|dx= See Example 9 page 257 for a similar problem

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Evaluate (a) \int_0^{2\pi/2} |\sin(2x)|dx= (b) \int_0^{100\pi} |\sin(2x)|dx= See Example 9 page 257 for a similar problem.

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