Evaluate using Partial fraction method r2x³ – 4x² – x – 3 x² – 2x - 8

Q: Divide using synthetic division :(x2 - 6x - 6x3 + x4) ÷ (6 + x)

A: We have given expression;

Q: -x2 + 2x + 4 2. x3 – 4x² + 4x

A: Given -x2+2x+4x3-4x2+4x=-x2+2x+4x(x-2)2The form of partial fraction decomposition…

Q: Use partial fractions. (3x+7)/(x^3(x^2+9)^2)

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Q: P(x)%3D2X³ - 3x² - 2x+3 P(x)%3x³ -7x² +17x-15 P(x)= x* - 2x – 2x² – 2x- 3 2х

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Q: Use Partial Fraction method to evaluate * 16x³ 4x2 dx 4x + 1 - 1 Add file

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Q: x3 - 4x2 - x + 4 = 0 8. * - 64 = 0 x* + 8x-9 = 0 125x + 27y

A: According to our guidelines we can answer only three sub-parts and rest can be reposted.

Q: Find the quotient and remainder using synthetic division. 2x3 − 8x2 − 6x + 3 x − 5 quotient…

A: To find the quotient and remainder using synthetic division,  2x3 − 8x2 − 6x + 3 x − 5

Q: 8olve the tollowing paots By Pong division method @(2x+10x+12)÷ (x+3) D(4x²-7x²-11x+5) = (4x+) b. O…

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Q: Find

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Q: Why is it sometimes useful to be able to use the partial fraction technique to “simplify” a rational…

A: Why is it sometimes useful to be able to use the partial fraction technique to “simplify” a rational…

Q: Write the partial fraction decompo= 4x2 + 15x+ 42 X(x - 7)(x- 6) 4x2 + 15x + 42 X(x - 7)(x- 6) II

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Q: 9x4+3x +2 lim 4x3 +1

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Q: Please Solue tollowcing parts by using synthic division O3x²-172+15x -25)÷(x-5) 14x -9x+8x - 18) =…

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Q: Evaluate using Partial 2. 2x-3x+1 .X+3x²

A: Given that

Q: 2x3-4х-8 (х2-х)(х2+4)

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Q: 8x2 + 42x + 21 12x2 + 11x – 5

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Q: sfetch The Fwnction of 5X+3 2x:4

A: We have to just  graph the given function.

Q: Expand the quotients by partial fractions. t2 + 8/t2 - 5t + 6

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Q: 2 1. x3/8

A: As per our guidelines we are suppose to solve only first question if the multiple questions are…

Q: y=4x-3 and y=2x+4 in substitution method or elimination method

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Q: 12s -5s +8 +ss² +4)

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Q: The product of 2x3 + 3x² +1 and 2x² + 4 in z5[x]/ is: 5x^2+ 5x +1 4x+1 x^2+2 None

A: See the detailed solution below.

Q: x - 4y = 4 -x + 4y = 4

A: Hi, Thank you for the question. Since you have posted multiple questions as per the rule we will…

Q: 2 Зx +2х-20х+19 х -х-6

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Q: Use Partial Fraction method to evaluate 16x³ 4x² – dx 4x + 1

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Q: 3x*2-2x+1is divided by x-1

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Q: find this : by using partial fraction method:- 2 ミ 2 (そ+)(そー)

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Q: Using the partial fractions technique, the function fx)= 22x+58 can be written as a sum of partial…

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Q: 5. limvx6 + 5x³ – x³

A: Let's find.

Q: 2x | x² + 4x + 4

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Q: Expand the quotient by partial fractions. 2+7 x² - 7x + 12 ,2

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Q: Expand the quotients by partial fractions. 5x - 13/(x - 3)(x - 2)

A: We have to expand the quotients of the expression using partial fraction: 5x-13x-3x-2 We know…

Q: divide using synthetic division. Divide (3x4 - 14x3 + 7x2 + 6x - 8) by (x - 4).

A: Given:  (3x4 - 14x3 + 7x2 + 6x - 8)/ (x - 4).

Q: Expand the quotient by partial fractions. x² + 3 x² - 13x +42

A: Given,  x2+3x2-13x+42  We have to expand the quotient by partial fractions.

Q: Expand the quotient by partial fractions. x²+3 x² - 13x+42 ²+3 x²-13x+42 (Simplify your answer.)

A: Given :x2+3x2-13x+42

Q: Expand the quotients by partial fractions. 5x - 7/x2 - 3x + 2

A: Given: 5x-7x2-3x+2 To Expand: The given quotients by Partial Fraction.

Q: 5. Evaluate using partial fractions 4x2 - 2x + 8 + 4x

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Q: -2x+5 lim 2x3 –7

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Q: Evaluate using Partial fraction method 5x² +27x + 12 dx -dp- x² – 5x +6

A: Here, the integrand is not proper rational function, so, we divide 5x2 + 27x +12 by x2-5x +6.

Q: substitution method for 4x+y=14 and 5x-2y=11

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Q: 3x+5-x=x-3

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Q: 4x 7 lim 3 7x2 +8

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Q: Expand the quotient by partial fractions. 3x +24 (x + 3)(x + 6) 5 A) X+3 2. D) -5 5. -2 -2 B) X +3…

A: We can solve as follows

Q: Divide using synthetic division. (6x² +5x-15) (X+4) | (6x² +5x- 15) + (x+4) = X +4

A: The given polynomial is (6x2+5x-15)÷(x+4) Now, find the root of given divisor x+4=0x=-4

Q: 3. Calculate (6x² − 6x³ + 5x² using synthetic division. — 12x + 1) ÷ (x + 2)

A: To do the synthetic division

Q: * Use Partial Fraction method to evaluate 2r 2x2 + 1 x? - x 山し! さ

A: We have to solve

Q: 3x-4y=11, 2x+3y=-4 Addition method

A: It is an important part of statistics. It is widely used.