Find the area which is inside the first curve and outside the second. r = 4(1+sine) r= 4

Q: Find the area inside the curve r = 6 cos 20 and outside the curve: r = V3

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Q: 2. Find the area which is inside the first curve and outside the second. r= 4(1+sine) r= 4

A: We will use the formula of polar coordinates of integration for calculating the area of the region…

Q: Find the area of the region that lies inside the curve r = 1 + sin 0 and inside the curve r = 1.

A: Given: The curves  r=1+sinθ and  r=1. To Find:  Area of the region that lies inside both of the…

Q: Find the area of the region enclosed by the inner loop of the curve. r = 4 + 8 sin(θ)

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Q: Sketch the curves and find the area of the region that lies inside the first curve and outside the…

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Q: Sketch the curve and find the area that the curve encloses. r = 3 cos 50

A: The solution for the above question is as shown below.

Q: Find the area of the region that lies inside the first curve and outside the second curve. r= 16…

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Q: Find the area of the region that lies inside the curve r = 3 sin θ and outside the curve r = 2 −sin…

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Q: Find the area of the region that lies inside the first curve and outside the second curve.…

A: first we need to find  the 9cosθ=4+cosθ that gives cosθ=1/2=θ=±π3 the area is given by

Q: Find the area which is inside the first curve and outside the second. r = 4(1+sine) r = 4

A: To find the area of the region

Q: Find the area which is inside the first curve and outside the second. r = 5sine r = 2 + sine

A: Given:          r=5sinθ         r=2+sinθ   Area of circle A=πr2              =522π…

Q: What is the area under one crest of the sine curve, from x = O to x = n? y=sin x dx 1/2

A: Given problem:-

Q: Done Find the area between a large loop and the enclosed small loop of the curve r = 4 + 8 cos(30).…

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Q: Find the area enclosed by the astroid x = cos3 t, y = sin3 t, 0 ≤ t ≤ 2π.

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Q: Find the area that the curve encloses and then sketch it. r= 10 cos(36e) y 5 -5 -5 - to -5

A: Answer

Q: Find the area in the first quadrant that lies within the curve r 1+ cose.

A: Here,  r = 1+ cos(theta) We know that,  Area = 1/2  {integral of r2 w.r.t theta}

Q: Find the area shared between the curves r = cos(θ) and r^2 = 3 cos(2θ)/2

A: First of all, we will plot the graph of the given curve and identify the shared region. The given…

Q: Find the area of the region that lies inside the first curve and outside the second curve. r = 13…

A: Given the polar curves,

Q: Find the area inside the cardioid r = 4+ sin0 from 0 = 0 to 0 = 2n.

A: Note: As per bartleby instruction when more then one question is given only one has to be answered.…

Q: Find the area inside the large loop and outside the small loop of r = 1 + 5 sin(θ)

A: Given, r=1+5sinθ Firstly, sketch the graph of the region to find the area.

Q: r = 8 + sin(4theta) Find the area that the curve encloses.

A: We need to find area.

Q: What is the area between the curve G(b) = 3 sin(b) and the horizontal axis, between the points b…

A: (a) Given curve, And the horizontal axis between the points  To find: Area under the curve G(b) on…

Q: Find the area of the region in the first quadrant within the cardioid r = 1 + sinθ.

A: The area of the region in the first quadrant within the cardioid r=1+sinθ.

Q: Find the area between y = 3 sin a and y = 7 cos a over the interval [0, 7]. Sketch the curves if…

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Q: Find the area of the region that lies inside both curves. r = 3 sin(0), r = 3 cos(0)

A: Red circle is -   r=3 sin(θ) Purple circle is -   r=3 cos(θ)

Q: r = 1 – sin0, r=1

A: Consider the curves  r=1−sinθr=1

Q: Find the area of the region that lies inside the first curve and outside the second curve. r= 15 cos…

A: Given

Q: What is the area within the curve r2 = 16 cosϴ. Choices: 16, 32, 64, or 8.

A: Since area bounded by region is in +ve as well as -ve  So area is

Q: Find the area of the region that lies inside the first curve and outside the second curve. 12 = 8…

A:

Q: 23. r= 4 sin 0, r= 2

A: We have to find the area of the region that lies inside r=4sinθ and outside r=2

Q: Find the area of the region that lies inside the first curve and outside the second curve. r = 10…

A: The required region is as follows.

Q: TT 8. Find the area between the curves y = cos r and y = sin x, %3D

A: Between pi/4 to pi/2 sinx is greater than cosx  So y=sinx will be above y=cosx between pi/4 to pi/2…

Q: Find the area inside the curver = 2 cos 0 and to the right of r = sec 0.

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Q: Find the area of the region that lies inside the first curve and outside the second curve. r = 17…

A: First find the intersection point of the given inside and outside the curve and solve the above…

Q: 30. r = 1 + cos 0, r =1 – cos 0

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Q: 2. Find the area which is inside the first curve and outside the second. r = 4(1+sine) r= 4

A: Double integral is used to integrate function of two variable in two-dimensional region. If the…

Q: Find the area of the region that lies inside the first curve and outside the second curve. r = 11…

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Q: Find the area of the region that lies inside the curve r = 1 − cos theta and outside the curve r =…

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Q: Find the area of the region enclosed by the curve a = 6 cos(t) – 3 sin(2t), y = 7 sin(t) with 0 <t <…

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Q: Find the area enclosed by the curve r2 = a² cos 0 (2 – cos? 0)

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Q: Find the area of the region that lies inside both curves. r = 3 sin(θ), r = 3 cos(θ)

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Q: Find the area of the area inside the curve) r = a (1 + Sin0 and outside the circle r = aSin0.

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Q: . Find the area of the region enclosed the curve x = a cos³ t, y = a sin³ t. ya a a -a 0 ·a

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Q: Find the area of the region that lies inside the curve but outside the curve 6) 3sine r = 2 - sin0 r…

A: Given the two curve.

Q: Find the area of the region that lies inside the first curve and outside the second curve. r= 7-7…

A: SOLUTION-

Q: 14. Find the area of the curve p2 r² = 16 cos 20

A: Find the area of the given curve

Q: Find the area of the region that lies inside both curves. r = 5 + 3 sin(0), r = 5 + 3 cos(0)

A: The equation of curves are r=5+3sinθ  and  r=5+3cosθ.

Q: . Find the area between the curves r = sin0, and r = V3cos0

A: Area of polar curve

Q: Find the area enclosed by the curve r“ = a“ cos e (2 cosʻ 0) -

A: Given:

Q: Find the area of the region that lies inside the first curve and outside the second curve: T=4 cos…

A: We have to find the area of the given between two circles.