A)Use Green's theorem to compute the area inside thex² y²ellipse +19² 14²Use the fact that the area can be written as= 1.=If, dx dy = 2/1/20 −y dx + x dy.ƏDHint: x(t) = 19 cos(t).The area is 836B)Find a parametrization of the curve 2/3 + y2/3and use it to compute the area of the interior.Hint: x(t) = 9 cos³ (t).=92/3

Given: A) x2192+y2142=1 : B) x23+y23=923 To find: A) ∬Ddxdy=12 ∫∂D -ydx+xdy To compute B)…

A) Use Green's theorem to compute the area inside the x2 y² ellipse + 19² 14² Use the fact that the area can be written as - 1. Jf, dx dy = 1/2 Lo −y dx + x dy . Hint: x(t) = 19 cos (t). The area is 836 B) Find a parametrization of the curve 2/3 + y2/3 = 92/3 x and use it to compute the area of the interior. Hint: x(t) = 9 cos³(t).

A) Use Green's theorem to compute the area inside the x2 y² ellipse + 19² 14² Use the fact that the area can be written as - 1. Jf, dx dy = 1/2 Lo −y dx + x dy . Hint: x(t) = 19 cos (t). The area is 836 B) Find a parametrization of the curve 2/3 + y2/3 = 92/3 x and use it to compute the area of the interior. Hint: x(t) = 9 cos³(t).

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter7: Integration

Section7.5: The Area Between Two Curves

Problem 28E

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