Factorize it using identities
p^2-14x-72
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Your question needs a correction.
Correct question : p^2 - 14p - 72
Given Equation : p^2 - 14p - 72
Now,
Splitting middle term ( i.e. 14 ) into two parts so that the product of those number become 72.
Parts satisfying the situation : 18 and - 4, as 18 + ( - 4 ) = 14
Then,
= > p^2 - ( 18 - 4 )p - 72
= > p^2 - 18p + 4p - 72
= > p( p - 18 ) + 4( p - 18 )
= > ( p - 18 )( p + 4 )
Hence,
p^2 - 14p - 72 in factorized form is ( p - 18 )( p + 4 )
Correct question : p^2 - 14p - 72
Given Equation : p^2 - 14p - 72
Now,
Splitting middle term ( i.e. 14 ) into two parts so that the product of those number become 72.
Parts satisfying the situation : 18 and - 4, as 18 + ( - 4 ) = 14
Then,
= > p^2 - ( 18 - 4 )p - 72
= > p^2 - 18p + 4p - 72
= > p( p - 18 ) + 4( p - 18 )
= > ( p - 18 )( p + 4 )
Hence,
p^2 - 14p - 72 in factorized form is ( p - 18 )( p + 4 )
aleenaria123:
but then this is the question my teacher gave me p^2-14x-72
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