3r + 4y for all (r, y) eR where R is the 4. Find the area of the plane z = region in the first quadrant which is bounded by the circle r = 8sin (0) and the lemniscate r = V32 cos (20) both given in polar coordinates. Give your 19 of 30 answer to the nearest four decimal places. 2 2 A(S) = || 1+ dA, + ду R where R is the domain over which we are interested to find the area of the surface z. Sketch the region R before doing the integration. (In polar coordinates, dA = rdrd0)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.5: Polar Coordinates
Problem 88E
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Need THIS no.4
e
е
we are familiar with
4. Find the area of the plane z =
region in the first quadrant which is bounded by the circle r = 8 sin (0) and
the lemniscate r =
3x + 4y for all (x, y) € R where R is the
32 cos (20) both given in polar coordinates. Give your
19 of 30
answer to the nearest four decimal places.
2
2
A(S) = ||
1+
dx
dA,
dy
R
where R is the domain over which we are interested to find the area of the
surface z. Sketch the region R before doing the integration. (In polar
coordinates, dA = rdrd0)
5. Do the following tasks using Mathematica.
Transcribed Image Text:e е we are familiar with 4. Find the area of the plane z = region in the first quadrant which is bounded by the circle r = 8 sin (0) and the lemniscate r = 3x + 4y for all (x, y) € R where R is the 32 cos (20) both given in polar coordinates. Give your 19 of 30 answer to the nearest four decimal places. 2 2 A(S) = || 1+ dx dA, dy R where R is the domain over which we are interested to find the area of the surface z. Sketch the region R before doing the integration. (In polar coordinates, dA = rdrd0) 5. Do the following tasks using Mathematica.
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