Divide the given polynomial by the given monomial
(
a2b2c2 +
ab2c2) ÷
abc
In the given term
Dividend = (
a2b2c2 +
ab2c2)
Take out the common part in binomial term
= (
× a × a × b × b × c × c +
× 2 × a × b × b × c × c )
=
× a × b × b × c × c (a + 2)
=
ab �2c2(a + 2)
Divisor =
abc
= 
= ![]()
=
bc(a + 2)
Hence dividing (
a2b2c2 +
ab2c2) by
abc gives out
bc(a + 2)
Couldn't generate an explanation.
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