factorise the following expression by using the concept of HCF of term. 54ab³ - 81bc² + 27a²c³
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Answer:
27(2ab^3 - 3bc^2 + a^2c^3)
Step-by-step explanation:
HCF of coefficients:
HCF(54,81,27) = 27. Thus 27 will be the coefficient of the answer.
HCF of variables:
HCf(ab^3,bc^2,a^2c^3)
The most we can factorise from these while keeping them polynomials is -
ab^3 - bc^2 + a^2c^3. There is no common term other than 1.
Answer - 27(2ab^3 - 3bc^2 + a^2c^3)
[54 = 27*2]
[-81 = 27*-3]
[27 = 27*1]
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