Subtract : 3k(5kl+3m) from 6k(2k+3l2m)
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Answered by
0
Answer:
-3k2+ 21kl-21k2m2
Step-by-step explanation:
Here we have 3k(5k−l + 3m) and 6k(2k + 3l−2m)
Using the distributive law 3k(5k−l + 3m) = 15k2-3kl + 9km
and 6k(2k + 3l-2m) = 12k2 + 18kl-12km
Now , we have to subtract 15k2-3kl + 9km from 12k2 + 18kl-12km.
i.e. (12k2 + 18kl-12km)-(15k2-3kl + 9km) = -3k2 + 21kl-21k2m2
Hence after subtraction of the product of 3k(5k−l + 3m) from the product of 6k(2k + 3l−2m) is =-3k2+ 21kl-21k2m2
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Answered by
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6k(2k+312m) - 3k(5kl + 3m)
12k2 + 1872km - 15k2l - 9km
12k2 - 15k2l + 1872km - 9km
12k2 - 15k2l + 1863km (ans)
ANSWER IS 12k2 - 15 k2l + 1863km
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