Question

check whether 7+3x is a factor of 3x³ +7x by remainder therome ​

Answer 1

Answer:

noooo

Step-by-step explanation:

Let f(x) = 3x³ + 7x……….(1)

Zero of 7 + 3 x is x = - 7/3

Now to check whether (7 + 3x) the polynomial is a factor of 3x³ + 7x, we prove that, f(–7/3) = 0, by using remainder theorem ,

On putting x = - 7/3 in eq 1,

f(–7/3) = 3(–7/3)³ + 7 (–7/3)

f(–7/3) = 3(-343/27) – (49/3)

f(–7/3) = (-343/9) – (49/3)

f(–7/3) = (-343 × 3 – 49 × 9)/27

f(–7/3) = (- 1029 - 441)/27

f(–7/3) = - 1470 /27

f(–7/3) = - 490/9

Hence, (7 + 3x) is not a factor of (3x³ + 7x).

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Answer 2

Step-by-step explanation:

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