Advertisements
Advertisements
Question
Factorize each of the following expression:
x3 − 144x
Solution
\[x^3 - 144x\]
\[ = x( x^2 - 144)\]
\[ = x( x^2 - {12}^2 )\]
\[ = x(x - 12)(x + 12)\]
APPEARS IN
RELATED QUESTIONS
Factorize each of the following expression:
9(a − b)2 − 100(x − y)2
Factorize each of the following expression:
3x3y − 243xy3
Factorize each of the following expression:
a4b4 − 16c4
Factorize each of the following expression:
x − y − x2 + y2
Factorize each of the following expression:
4(xy + 1)2 − 9(x − 1)2
Factorize each of the following quadratic polynomials by using the method of completing the square:
p2 + 6p + 8
Factorize each of the following quadratic polynomials by using the method of completing the square:
4y2 + 12y + 5
Factorize each of the following quadratic polynomials by using the method of completing the square:
z2 − 4z − 12
Factorise the following expressions
4x2 – 8x + 3
Find the missing term: y2 + (...)x + 56 = (y + 7)(y + ...)