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- I found a textbook example which intergrates an area function to find the volume of a solid of revolution bounded by the curve f(x) = (x-1)2 about the x-axis and the lines x=0 and x=2 using the disk method. The example shows a final solution change of intergration interval to x=1 and x=3 to arrive at the answer of 242pi/3 instead of the original interval x=0 and x=2? Would you show me step-wise how this was done or why it was necessary?Calc 3 - Triple integrals Parts d and eReduction formulas Use the reduction formulas in a table of integrals to evaluate the following integrals. ∫p2 e-3p dp
- Consider the integral ∫ x3(75 − 14x4)5 dxUsing a suitable u-substitution, we can write the solution as AuB + C, where C is the integration constant and u is the substituted variable. (a) What is the value of A? Enter your solution as a whole number or a fraction in lowest common terms. (b) What is the value of B? Enter your solution as a whole number or a fraction in lowest common terms.double integrals! Neat handwriting is always a plusCalc 3 - Triple integrals Parts a-c
- Use the method of partial fractions to evaluate the integral. (Hint: Use the rational root theorem. Use C for the constant of integration. Remember to use absolute values where appropriate.) 3x + 4 x3 − 2x − 4 dxRepply as soon as posible Consider the sum of double integrals: (See the sum of double integrals in the images) The region of integration corresponding to I is: See the answers in the imagesFast pls solve this question correctly in 5 min pls I will give u like for sure Nid Approximate the value of the integral f(x)=x^(3)-3,1
- Improper Integrals w/ Partial fractions, Integration by parts and u - subDouble Integrals! I am very lost with this! Net handwriting would be greatCompute the integrals below, but do NOT use calculus to solve the integrals (use statistics approach). Then, provide a written explanation (in sentences) as to how you arrived to that solution. (a) ∫ (15x^8)(e^(-x/4) (bounds: 0 to infinity) (b) ∫ (10x^3)(1-x)^7 (bounds: 0 to 1)