check whether 7 + 3 X is a factor of 3 x cube + 7 x
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Hello dear friend.....
Here is Ur answer .
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Sol.
The zero of 7 + 3x is -7/3
by remainder theorem,
when 3x³+7x is divided by 7+3x,
the remainder is -7/3

so, 3x³+7x is not a factor of 7+3x .
Hope it's helps you.
<<☺>>
Here is Ur answer .
-------------------------------------
Sol.
The zero of 7 + 3x is -7/3
by remainder theorem,
when 3x³+7x is divided by 7+3x,
the remainder is -7/3
so, 3x³+7x is not a factor of 7+3x .
Hope it's helps you.
<<☺>>
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