Factorise:
(l+m)²–(l-m)²
Answers
Answered by
7
Answer:-
4lm
Step-by-step explanation:-
(l + m)² - (1 - m)²
Using a² - b² = (a + b)(a - b)
Here, a = (l + m) and b = (l - m)
⇒[(l + m) + (l - m)] [(l + m) - (l - m)]
⇒[l + m + l - m] [l + m - l + m]
⇒(2l) (2m)
⇒2 × 2 × l × m
⇒4lm
Answered by
4
Step-by-step explanation:
=> (l+m) ^2 -(l-m) ^2
=> (l+m) ^2 -(l-m) ^2=> [(l+m+l-m)] [(l+m-l+m)]
=> (l+m) ^2 -(l-m) ^2=> [(l+m+l-m)] [(l+m-l+m)]=> [l+m+l-m] [l+m-l+m]
=> (l+m) ^2 -(l-m) ^2=> [(l+m+l-m)] [(l+m-l+m)]=> [l+m+l-m] [l+m-l+m]=> (2l) (2m) = 2×2 (l×m)
ANSWER :- 4lm.
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