Advertisements
Advertisements
प्रश्न
On dividing p(4p2 – 16) by 4p(p – 2), we get ______.
विकल्प
2p + 4
2p – 4
p + 2
p – 2
Advertisements
उत्तर
On dividing p(4p2 – 16) by 4p(p – 2), we get p + 2.
Explanation:
We have,
`(p(4p^2 - 16))/(4p(p - 2)) = (p[(2p)^2 - 4^2])/(4p(p - 2))`
= `((2p - 4)(2p + 4))/(4(p - 2))` ...[∵ a2 – b2 = (a + b)(a – b)]
= `(2(p - 2)*2(p + 2))/(4(p - 2))`
= `(4(p - 2)(p + 2))/(4(p - 2))`
= p + 2
APPEARS IN
संबंधित प्रश्न
Show that (a - b)(a + b) + (b - c) (b + c) + (c - a) (c + a) = 0
Simplify the following using the formula: (a − b)(a + b) = a2 − b2: (79)2 − (69)2
Simplify the following using the formula: (a − b)(a + b) = a2 − b2: 95 × 105
Find the following product: (x − 11) (x + 4)
Find the following product: \[\left( y^2 + \frac{5}{7} \right)\left( y^2 - \frac{14}{5} \right)\]
Expand the following:
(2x + 3y + 4z)2
Simplify: (2a + 3b + 4c) (4a2 + 9b2 + 16c2 – 6ab – 12bc – 8ca)
If 2x – 3y – 4z = 0, then find 8x3 – 27y3 – 64z3
Expand the following, using suitable identities.
(2x – 5y)(2x – 5y)
Using suitable identities, evaluate the following.
47 × 53
