Question

Factorize by splitting the middle term:- -144d^2+96d+4=0
PLEASE ANSWER IN PROPER STEPS....KINDLY DONT SPAM !

Answer 1

Correct Question:

• Factorise by splitting the middle term – 144d² + 48d + 4.

Solution:

Given,

= 144d² + 48d + 4

= 4(36d² + 12d + 1)

By splitting the middle term, we get,

= 4[36d² + (6 + 6)d + 1]

= 4[36d² + 6d + 6d + 1]

= 4[6d(6d + 1) + 1(6d + 1)]

= 4(6d + 1)(6d + 1)

= 4(6d + 1)²

Which is our required answer.

Answer:

• Factorised form – 4(6d + 1)²

Steps To Solve:

The general form of a quadratic polynomial is - ax² + bx + c.

We have to split b into two parts whose product is ac and sum is b.

Then, we can easily factorise the polynomial by by grouping.

Answer 2

Answer:

$\underline{\purple{\ddot{\Maths dude}}}$

◇◇Perfect question :-

• Factorise by splitting the middle term

-144d^2+96d+4=0.

◇◇Given:-

• The term -144d^2+96d+4=0

◇◇To prove :-

• The factorise by splitting the terms

◇◇Explanation ;-

• We can write it as

=4 (36d^2+12d+1)

♧Now splitting the middle term:-

• =4 (36d^2+(6+6)d+1)
• =4 (36d^2+6d+6d
• =4 (6d (6d+1)+1 (6d+1))
• =4 ((6d+1) (6d+1))
• =4 (6d+1)^2.

☆☆Hope it helps u mate .

☆☆Thank you .