Advertisements
Advertisements
प्रश्न
Find the values of the following polynomials at a = –2 and b = 3:
a2 + b2 – ab – b2 – a2
उत्तर
Given, a = –2 and b = 3
So, putting a = –2 and b = 3 in the given expressions, we get
a2 + b2 – ab – b2 – a2 = (–2)2 + (3)2 –(–2)(3) – (3)2 –(–2)2
= 4 + 9 + 6 – 9 – 4
= 6
APPEARS IN
संबंधित प्रश्न
Classify into monomials, binomials and trinomials.
x + y − xy
Classify into monomials, binomials and trinomials.
ab − a − b
Classify the following polynomial as monomial, binomial, trinomial. Which polynomial do not fit in any category?
5x − 4y + 3x
Expand 5x(2y – 3)
Find the product of (y2 – 4)(2y2 + 3y)
Match the following:
Column A | Column B |
(a) 4y2 × −3y | (i) 20x2y −20x |
(b) −2xy(5x2 −3) | (ii) 5x3 − 5xy2 + 5x2y |
(c) 5x(x2 − y2 + xy) | (iii) 4x2 − 9 |
(d) (2x + 3)(2x −3) | (iv) −12y3 |
(e) 5x(4xy −4) | (v) −10x3y + 6xy |
The product of a monomial and a binomial is a ______.
Simplify the following by combining the like terms and then write whether the expression is a monomial, a binomial or a trinomial.
x4 + 3x3y + 3x2y2 – 3x3y – 3xy3 + y4 – 3x2y2
Find the values of the following polynomials at a = –2 and b = 3:
a3 – 3a2b + 3ab2 – b3