Write an integral that will give the area of the region in terms
of dx
(b) Write an integral that will give the area of the region in
terms of dy
(c) Write the integrals (do not solve) that give the volume of
the solid obtained by rotating the region
i. Rotate about y = −2 (Washer method)
ii. Rotate about y-axis (shell method)
iii. Rotate about y-axis (disc method)
y = = ht2 - 1, 1 x2 – 1, y = -x + 3 = =
y = = ht2 - 1, 1 x2 – 1, y = -x + 3 = =
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y = = ht2 - 1, 1 x2 – 1, y = -x + 3 = =
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