Math, asked by hasan619866, 7 months ago

the lcm of polynomials 12(x^4-x^3) and (x^4-3x^2+2x^2) is kx^3 (x-1)(x-2) then k is​​​

Answers

Answered by Anonymous
4

Answer:

LCM of 12(x4−x3) and (x4−3x3+2x2)

Writing their factors

12(x4−x3)=(22)(3)x3(x−1)

x4−3x3+2x2=x2(x−1)(x−2)

Taking LCM (least common multiple)

LCM= (22)(3)x3(x−1)(x−2)

Step-by-step explanation:

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Answered by sara210506
0

Answer:

LCM of 12(x4−x3) and (x4−3x3+2x2)

Writing their factors

12(x4−x3)=(22)(3)x3(x−1)

x4−3x3+2x2=x2(x−1)(x−2)

Taking LCM (least common multiple)

LCM= (22)(3)x3(x−1)(x−2)

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