Advertisements
Advertisements
Question
Factorise the following expression.
a3x – x4 + a2x2 – ax3
Solution
We have,
a3x – x4 + a2x2 – ax3
= x(a3 – x3 + a2x – ax2)
= x(a3 + a2x – x3 – ax2)
= x[a2(a + x) – x2(x + a)]
= x[(x + a)(a2 – x2)]
= x(a2 – x2)(a + x)
APPEARS IN
RELATED QUESTIONS
For the following monomials, write its degree: xy2z
In -5x3y2z4 ; write the coefficient of yz2. Also, write the degree of the given algebraic expression.
In -5x3y2z4 ; write the coefficient of x3y. Also, write the degree of the given algebraic expression.
Add : 23y2 , 8y2 and – 12y2
Subtract the second expression from the first:
p + 2, 1
Simplify: `"p"^2 - ["x"^2 - {"x"^2 - ("q"^2 - bar("x"^2 - "q"^2)) - "2y"^2}]`
Find the numerical co-efficient of the following term:
2ab
Factorisation of – 3a2 + 3ab + 3ac is 3a(– a – b – c).
Identify the numerical coefficient of term (other than constant) in the following expression:
− p2q2 + 7pq
Coefficient of x in –9xy2z is ______.