The general solution of xy' = -x3³y-csc (xy) is A B C D 2x²cos (xy)+1=cx² -2xcos (xy)² + 1 = cx² 2x²sec (xy) + 1 = cx 2x²cos (xy) - 1 = cx

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A: Please see the below picture for detailed solution.

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A: Given: Tx,y,z=100+x2+y2sphere g= x2+y2+z2=80plane h =x-z=0

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A: we have to solve the integral.

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A: Given, limx→2x2+x-6x2-x-2 Let's factorize x2+x-6=x-2x+3x2-x-2=x-2x+1 x2+x-6x2-x-2=x-2x+3x-2x+1…

Q: 17 Bb Bb Ma III-20225S) Summer II - Varatharajah Homework: HW03 (13.1) Vectors in the Plane Let u =…

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Q: Find f'(x) for f(x) = A f'(x) - B f'(x) = © f(x)= 2x+cos²x tanx 2-2sinxcosx tanx 2x+cos²x sin²x…

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A: Multiply the term in power of exponential and then use am+n  = am * an Since, one term is constant…

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A: Given: I=∫e2r-e-2r2dr    ...1   As we know the Power Rule: ∫xndx=xn+1n+1+C ; n≠-1 And…

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A: To find out the equation of the circle.

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Q: 6. Find the equation of the tangent plane to the surface: ==√√4-x²-2y², at (1,-1, 1)

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A: Given that , fx,y,z=x2+y2+z2 and constraint is x+y+z-27=0 find the extrema using Lagrange…

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A: As per our guide lines we are supposed to answer only one question. Kindly repost other questions as…

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A: Since you have posted a question with multiple sub-parts, we will solve first three sub parts for…

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A: Follow the procedure given below.

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A: Series Divergent Test : Consider the series ∑n=1∞ an . If limn→∞ an does not exists or non zero .…

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Q: The number of bacteria in a refrigerated food product is given by N(T) = 22T² – 617 + 20, 3<T<33,…

A: The solution is given below

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A: To find the area of given region.

Q: 4. Find the limit, if it exists or show the limit does not exist: a) b) lim 47,² (x,y)(0,0) x + y…

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Q: The area of the region bounded by y = 1, y = A. In2 B. C.-In2 1 D.+ In2 2 and x = 2 is E. - In2 F.…

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A: Let's find sensitivity of the body to a dose of 2 milligrams of predamestane.

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Q: Tim x-2 x-2 Js √5x-2-√√2x+4

A: To evaluate the given limit first we multiply the numerator and denominator by the conjugate of the…

Q: Find the four second-order partial derivatives. f(x,y) = 3x³y - 5xy +9y fxx (x,y)=[ fxy(x,y)= fyx…

A: Let us consider a function f(x,y) Then fxx=∂2f∂x2, fyy=∂2f∂y2, fxy=∂2f∂x∂y=∂2f∂y∂x=fyx