Factorize using identities
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Answered by
2
p² - 20p + 100
=> p² - 10p - 10p + 100 [Here, we have to find the factors of 100, so that the answer of additoon comes as middle term and answer of multiplication comes as last term]
=> p(p - 10) - 10(p - 10)
=> (p - 10) (p - 10)
=> p² - 10p - 10p + 100 [Here, we have to find the factors of 100, so that the answer of additoon comes as middle term and answer of multiplication comes as last term]
=> p(p - 10) - 10(p - 10)
=> (p - 10) (p - 10)
Answered by
5
hey mate! here's your answer!
since , we have to do this by MIDDLE TERM SPLITTING method.
so, p² - 20p + 100
= p² + (-10p - 10p) + 100
= p² - 10p - 10p + 100
= p(p-10) - 10(p-10)
= (p-10)(p-10) ....ANS
HOPE YOU UNDERSTOOD!
since , we have to do this by MIDDLE TERM SPLITTING method.
so, p² - 20p + 100
= p² + (-10p - 10p) + 100
= p² - 10p - 10p + 100
= p(p-10) - 10(p-10)
= (p-10)(p-10) ....ANS
HOPE YOU UNDERSTOOD!
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