Factor the expression (a -2b -3c)square
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( a- 2b - 3c ) ^2
Identity = ( a+b+c)^2
= a^2 +b^2+c^2+2ab+2bc+2ca
So,
= (a)^2+(-2b)^2+
(-3c)^2+2×a×-2b+2×-2b×-3c+2×-3c×a
= a^2+4b^2+9c^2+(-4ba)+(12bc)+(-6ca)
= a^2+4b^2+9c^2-4ba+12bc-6ca
That's the correct answer .
Identity = ( a+b+c)^2
= a^2 +b^2+c^2+2ab+2bc+2ca
So,
= (a)^2+(-2b)^2+
(-3c)^2+2×a×-2b+2×-2b×-3c+2×-3c×a
= a^2+4b^2+9c^2+(-4ba)+(12bc)+(-6ca)
= a^2+4b^2+9c^2-4ba+12bc-6ca
That's the correct answer .
nikitaprasad:
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Heya ✋
Let see your answer !!!!!

Thanks :))))
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