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Question

5y2+5y10.

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Solution

In the given polynomial 5y2+5y10,
The first term is 5y2 and its coefficient is 5.
The middle term is 5y and its coefficient is 5.
The last term is a constant term 10.

Multiply the coefficient of the first term by the constant 5×10=50.

We now find the factor of 50 whose sum equals the coefficient of the middle term, which is 5 and then factorize the polynomial 5y2+5y10 as shown below:
5y2+5y10=5y25y+10y10=5y(y1)+10(y1)=(5y+10)(y1)=5(y+2)(y1)

Hence, 5y2+5y10=5(y+2)(y1).

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