Evaluate the iterated integral. NOTE: Enter the exact answer. V64–x² ~80–a²-y² x dz dy dx -48+x²+y²

Q: Eveluete Khe definde lategal 3 In C) doc

A: To evaluate the integral.

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A: We can find the limit as below

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A: Cylindrical coordinates :       x = r cosθ , y = r sin(θ) , z=z where,    x2+y2 = r2   and θ =…

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A: Note that, according to Bartleby guidelines, we can answer only the first question in the case of…

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A: Follow the procedure given below.

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A: Given Region is bounded by   y=ex , y=0 , x=0, x=ln5

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A: Occours

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A: We can solve as follows

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A: Probability

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A: As per the guidelines I can solve only first question

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A: To find the antiderivative of given functions.

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A: This is a basic derivative problem

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A: ddtr1(t).r2(t)=r2(t)dr1(t)dt+r1(t)dr2(t)dt ddtr1(t)×r2(t)=r1(t)×dr2(t)dt+dr1(t)dt×r2(t)

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A: Let's find.

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A: Given: I=∫02∫x213xey3dydx The region bounded by the curves y=x2, y=1 from x=0 to x=2

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A: To verify if the given statement is true or false.

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Q: solve the question with complete and correct explanation within 15 mins or else downvote

A: Let's find.

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A: We use the formula. Sec2t-tan2t=1

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A: The region is bounded by y=21-22, x-axis, y-axis and y=20 revolved about y-axis.

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A: We can solve as follows

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Q: 1- 2. 12 3 10 O 니 %3D 3.

A: In this question , we can find the value of the variable of 'a' and 'c' . Multiply the left hand…

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A: Here, the radius18 r=18.

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Q: In(x² + 1)dx

A: We can solve the integration as below.