factorise (2m+3n)^2 - (3m+2n)^2 using algebraic identities
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Answered by
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Answer:
Let's simplify step-by-step.
(2m+3n)2−(3m+2n)2
Distribute:
=4m2+12mn+9n2+−9m2+−12mn+−4n2
Combine Like Terms:
=4m2+12mn+9n2+−9m2+−12mn+−4n2
=(4m2+−9m2)+(12mn+−12mn)+(9n2+−4n2)
=−5m2+5n2
Step-by-step explanation:
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Answered by
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════════ ═════════════════ ════Answer:−════════ ═════════════════ ═════════
(2m + 3n)² - (3m + 2n)²
= (2m + 3n + 3m + 2n) [ 2m + 3n - (3m + 2n)]
= (5m + 5n)(-m + n)
= -5(m + n)(m - n)
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