3x2 + 8x - 12 x3 + 7x2 + 12x

Q: In the given equation , use partial fractions to find the area of the given region?   y = 7/ 16 - x2

A:

Q: 2. Solve the following equation using LU factorization with partial pivoting. + x + 2x, + 2x, = 6 +…

A:

Q: Solve for x and check. x = х3D V16 — Зх + 2

A: According to question given thatx=16-3x+2

Q: Evaluate using the substitution method. 6x4 -dx (4 + æ³)®

A:

Q: Ques : Solution of xdy-ydx = xy^2dx is

A: The given differential equation is  x dy-y dx=xy2 dx  Dividing y2 on both sides, we get x dy-y…

Q: 7 dx 5. S 3 xVx-4 2

A: dsec(u)du=tan(u) sec(u) ∫cos(u) du = sin(u)

Q: luate the integral (-5x-6/11 + 2x/1=

A: Solution of the problem as follows

Q: 2x2 + 2x + 11 dx J (2x + 3) (x² + 4)

A:

Q: Solve using integration by parts 3t^3/(6-t^2)

A: First of all, we can rewrite the given integrand by performing division as shown below:

Q: 3r dθ+4θ dr=r2θ3 dr (SOLVE USING NON-EXACT METHOD OR INTEGRABLE COMBINATION)

A: Given differential equation is, 3rdθ+4θdr=r2θ3dr

Q: 2x? -3х +1 dx x’ + 3x²

A:

Q: 2t 4. t2-1

A:

Q: 1 dx - 9 1.

A: ∫1ax+b dx = 1alnax+b+C

Q: Write the form of the partial fraction decomposition of each rational expression. Do not solve for…

A: Given: 4x2-8x

Q: 16 dx (x-1)°(x+1)

A:

Q: (x³ – 9x² + 16x – 144)y²dy = (2x² – 1)e4Ydx - -

A:

Q: | 2x²+ 4x- 5 x(x² +6x+10)? * To solve | -dx using the method of partial fractions, we write it as

A:

Q: Solve by partial fraction Sa 1 dx : a > х а2 — х2

A: The given question is related with the evaluation of integral. We have to solve ∫ 1a2 - x2 dx ,…

Q: In the given equation , use partial fractions to find the area of the given region?     y = 15 /x2 +…

A:

Q: Evaluate the following by using Partial fraction method 3x2+27x+ 12 dx x² +x-6

A: In the given problem the numerator and denominator have same degree.Therefore first we divide the…

Q: x' +5 dx 6. x' - x + x +3 3 |

A: Use partial fraction  for solving integral.

Q: 4x? +2х —1 dx 3 x' +x

A:

Q: Solve with help of partial fraction technique (b) f (5 – 4 x – x² ) dx

A: Our Aim is to solve the integral given below with the help of partial fraction:-∫x5-4x-x232dx

Q: Evaluate the integral. 5x³ + 4x? 16 da x4 2x3

A:

Q: In the given equation , use partial fractions to find the area of the given region? y = 15 /9 - x2

A:

Q: 2. Solve by using an integrating factor. (a) y' + 2ty = 2te¯ %3D

A:

Q: -dx x´ +3x

A: NOTE: Refresh your page if you can't see any equations. .

Q: Find the antiderivative of  (3x^2+2)/(3x^2+.6x)

A:

Q: Solve by partial fraction х 2 — 8 J2(x-1) dx 3 х ?(х —

A: Given: ∫x2-8x2x-13

Q: Using partial equation, solve for: xy3dx + (y+1)e -xdy =0

A:

Q: Eliminate the Parameter 2) x = 20t 44も 4ミ 5 (9t %3D 4+モ3

A:

Q: Solve partial DE  Py-q2x2=x2y

A: Given :               py - q2x2 = x2y     Let's solve for p.

Q: Solve by separating variables. Immediate integral. q' – q²a³ = x3 2•3

A:

Q: dx xv4+25x 19. f.

A:

Q: Decompose the fraction 3x / (x+1)(x−2).

A:

Q: Solve for r. Leave as a reduced fraction 15r – 5r + 6 – 8r + 25 – 20r = 40 + 15r - 16 + 11r + 21

A:

Q: Find the annihilator of: x – 4xcosx

A:

Q: 2 y² 1 %3D 2.

A:

Q: Evaloate using Alapbraic substitution x²-1

A:

Q: X' = 1 X;X(0)= %3D

A: Given system is , X'=AX;  where, A=1201-12

Q: 2x2 +х — 4 6. х3 — х2 — 2х

A:

Q: Use the SUBSTITUTION METHOD to solve for y: x + 2y = 3 %3D X = 4y

A:

Q: c (x3 +8x2+20x+34) dx x2+5x+6

A: ∫(x3+8x2+20x+34)x2+5x+6dx

Q: 3 Solve the following partial diff a2z -2- дхду (a) x²y %3D

A:

Q: 70. Solve using partial fractions dx a. x5+2x3+x

A: Given:     Partial fraction for dxx5+2x3+x    The factor of denominator:1x5+2x3+x=1xx2+12 The form…

Q: 3. S x+x dx x4-3x2-4

A: The integral is ∫x2+xx4-3x2-4dx. First find the partial fraction of the integrand x2+xx4-3x2-4.…

Q: et dx V1+e2r

A: ∫ex1+e2x dx On simplification, we get ∫ex1+e2x dx=∫ex1+ex2 dx Now put, ex=t⇒ex=dtdx     ∵dexdx=ex⇒ex…

Q: 2x2 + 2x + 11 dx | (2x + 3) (x² + 4)

A: Given, The integral  ∫2x2+2x+112x+3x2+4dx We have to do the integration by partial fractions.

Q: x' +12x +12 -dx -4x

A:

Q: (7x* + x) 2. (x-2)(2x+1)(x+1) dx Solve using Partial Fraction.

A: Given: