ambermatlock48
Answered

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Find the area under one arch of a cycloid described by the parametric equations
x = 3(20 - sin 20) and y = 3( 1 - cos 20). Use 0 and π for the limiting values of θ .
A. 9π
B. l8π
C. 27π
D. 36π

Sagot :

Panoyin
x = 3(20 - sin20)
x = 3(20) - 3(sin20)
x = 60 - 3sin20
x = 60 - 0.927050983
x = 59.07294902

y = 3(1 - cos20)
y = 3(1) - 3(cos20)
y = 3 - 3cos20
y = 3 - 2.853169549
y = 0.1468304511

(x, y) = (59.07294903, 0.1468304511)
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