Fig 1 shows a curve with equation y = sin x and y = x (2π – x). Calculate the shaded area which is enclosed by the curve y = sinx, and y = x (2à — x). y 12 π y = x (2 π - x) y = sin(x)) X 2π

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 19E
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(a)
Fig 1 shows a curve with equation y = sin x and y = x (2π - x). Calculate the
shaded area which is enclosed by the curve y = sinx, and y = x (2π − x).
y
12
0
-4
π
y = x (2π - x)
y = sin(x))
Fig 1
X
2π
Transcribed Image Text:(a) Fig 1 shows a curve with equation y = sin x and y = x (2π - x). Calculate the shaded area which is enclosed by the curve y = sinx, and y = x (2π − x). y 12 0 -4 π y = x (2π - x) y = sin(x)) Fig 1 X 2π
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