hi please answer me
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alokpal47788:
(4x+4)(x+5)
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Answered by
5
HEY THERE!!!
Question: 4x²+24x+20
Method Of Solution: Splitting method!!
According to the Question!
=> 4x²+24x+20
Step: Divide the Quadratic Equation by 4.
=> 4x²+24x+20
=> 4(x²+6x+5)
=> 4[x²+5x+x+5]
=> 4[x(x+5)+1(x+5)]
=> 4(x+5)(x+5)
Thanks!☺
Question: 4x²+24x+20
Method Of Solution: Splitting method!!
According to the Question!
=> 4x²+24x+20
Step: Divide the Quadratic Equation by 4.
=> 4x²+24x+20
=> 4(x²+6x+5)
=> 4[x²+5x+x+5]
=> 4[x(x+5)+1(x+5)]
=> 4(x+5)(x+5)
Thanks!☺
Answered by
0
Given:
4 x² + 24 x + 20
We have to split 24 x such that we can factorise the expression:
24 x can be broken into 20 x + 4 x
==> 4 x² + 20 x + 4 x + 20
Now take 4 x as common in the first 2 terms and 4 as common in the last 2 terms :
==> 4 x ( x + 5 ) + 4 ( x + 5 )
Now we can write this as :
==> ( 4 x + 4 ) ( x + 5 )
Take 4 common in 4 x + 4
==> 4 ( x + 1 ) ( x + 5 )
Hence the required answer is :
4 ( x + 1 ) ( x + 5 )
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If we are to find the zeroes of the polynomial:
( x + 5 )( 4 x + 4 ) =0
Either x + 5 =0
==> x = - 5
or 4 x + 4 =0
==> 4 x = -4
==> x = -4 / 4
==> x = -1
The zeroes are -1 or -5 .
Hope it helps you
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