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3. Polynomials
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Q8 of 84 Page 53

If (x-2) is a factor of x3 – mx2 + 10x - 20 then find the value of m.

Put x = 2 throughout the polynomial and equate it to zero as x -2 is the factor of the given polynomial.

(2)3 – m × (2)2 + 10 × 2 – 20 = 0


8 – 4m + 20 – 20 = 0


4m = 8


m = 2


So for x-2 to be the factor of the given polynomial, the value of m = 2.


More from this chapter

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6

If the polynomial y3 – 5y2 + 7y + m is divided by y+2 and the remainder is 50 then find the value of m.

7

Use factor theorem to determine whether x+3 is factor of x2 + 2x – 3 or not.

9

By using factor theorem in the following examples, determine whether q(x) is a factor p(x) or not.

p(x) = x3 – x2 – x – 1, q(x) = x - 1

9

By using factor theorem in the following examples, determine whether q(x) is a factor p(x) or not.

p(x) = 2x3 – x2 – 45, q(x) = x - 3

Questions · 84
3. Polynomials
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