using remainder theorem check whether 7+3x is a factor of 3x^3+7x
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g(x) = 7 + 3x
P(x) = 3x^3 + 7x
P(-7/3) = 3 * (-7/3)^3 + 7 (-7/3)
P(-7/3) = 3*(-7)(-7)(-7) / 3 *3* 3 - 49/3
P(-7/3) = - 343/9 - 49/3
P(-7/3) = (-343 - 147) / 9
P(-7/3) = -490/9
Remainder is not equal to 0, So g(x) is not a factor of P(x)
P(x) = 3x^3 + 7x
P(-7/3) = 3 * (-7/3)^3 + 7 (-7/3)
P(-7/3) = 3*(-7)(-7)(-7) / 3 *3* 3 - 49/3
P(-7/3) = - 343/9 - 49/3
P(-7/3) = (-343 - 147) / 9
P(-7/3) = -490/9
Remainder is not equal to 0, So g(x) is not a factor of P(x)
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Hi,
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Please see the attached file!
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