and d^2y/dx^2 for

Q: integral (In x) 3  dx

A:

Q: Apply the method of integration by parts to (In=) In æ ) (--) e dx dv

A:

Q: Find dy Sinx

A: See the details solution in below

Q: dy Use implicit differentiation to find dx 3х- 2 4y23= 3x +2 dy

A: Given that  4y^2=(3x-2)/(3x+2) Differentiate the function with respect to x

Q: 5. Integrate 2x-1 dx by using substitution method.

A:

Q: integral of 7e7x dx

A: Evaluate the given integral as follows.

Q: Use Property 8 to estimate the value of the integral.

A:

Q: 3 хy dx dy 1

A:

Q: Integrate Jo tan h x dx

A: Use substitution method for integrate

Q: Calculate the left rectangle approximation of 3x- dx using five subintervals.

A:

Q: Integrate § 8x^3 dx from -2 to 2 and explain (with a diagram) how this area could be 0.

A:

Q: Evaluate f, f,(1-2) L(-dy dx dz

A:

Q: Differentiate dy- dy

A:

Q: Original Integral Vx dx x xp,

A: Given function is x4

Q: Use integral tables to evaluate. 1 dx; x> 3. 2xV9x -1

A: The following integral: ∫32x9x2-1dx; x>13.

Q: arcsin 4y dy 1 – 16y2

A: Given: ∫arcsin4y1-16y2dy

Q: Let u=sinx and the integrand will lead to integration by partial fraction

A: use substitution method for solving the  integral

Q: calculate the integral.

A:

Q: integral of sec^3 x

A:

Q: Integrate SX³1IN x)dx

A: Using integration By parts

Q: In² xdx

A:

Q: Vx - 2 dx

A:

Q: Find the area of a triangle bounded by lines y=2x and x=1 by double integration

A: Given region, y=2x        ...(1)x = 1        ...(2) Substitute the value of x = 1 in (1), y = 2 So…

Q: Evaluate In (ax) dx using integration by parts

A: Follow the procedure given below and use simple intergation by parts.

Q: Integrate Jxsin(x*)dx x sin(x)dx

A:

Q: Arcrin x dx

A:

Q: Find the indefinite intergral of: Integral cube root of x^2 - (1/x^2) dx

A: Consider the given integral.

Q: 16 Iny dy

A:

Q: Use implicit differentiation to find dy/dx 4y2=5x-2/5x+2   dy/dx=

A:

Q: Iterated integrais. 3. ( ye* dx dy Jo Jo

A:

Q: Integrate both sides dy = -dx

A: the given integral equation is                             ∫1y2dy=∫1xdx

Q: What is the reversed order of integration of dydx ?

A:

Q: dy+チ=-

A: Note: Since you  have mentioned multiple question, I answered first problem. If you need answer of…

Q: Find the geneul suluticn dy t. + 2y= 2X 2. dx

A:

Q: ntegrate dx/sqrt(E-((kx^2)/2)) ;    E,k = const.

A:

Q: 2olue dy %3D

A:

Q: Find the the Yegion bounded by area y= tanx 4

A: integration gives the area of any function y .

Q: integral of (2y-3x)dy and integral of (2x-3y)dx

A: We have to find the integrals of (2y-3x)dy and (2x-3y)dx seperately. Recall that the integration of…

Q: Calculate using integration by parts: x^3 sin(x^2) dx

A: Given: ∫x3sinx2dx

Q: evaluate the integra (2 - 3x) dx

A: The answer of this integral is -20.

Q: *show work*

A: Assume u=2+5sqrt(x)Find du

Q: cosx dx sin²x-5sinx-6

A: Find your answer below

Q: Evaluate the double integral. 5 25- х2 dy dx Jo

A: First, integrate with respect to y

Q: 1. dly dx 2. dy %3D 2X Secy J-(1-xx) oly dx=2y dy dx , Y(1)=0 (Intial Gonditin)

A: There are multiple question. So as per Bartleby policy Kindly ask other question separately. 1.

Q: In x dx Evaluate

A:

Q: Make Detailed solution TECHNIQUES OF INTEGRATION

A:

Q: COSX - dx sin²x-5sinx-6

A: The integral is given by I = ∫cosxsin2x-5sinx-6dx                             ...........1

Q: integral In(2x +1) dx

A: Given To Evaluate ∫ln(2x+1)dx