What is the value of the expression below when y=4 ? 5y^(2)-5y+5 Answer:

Substitute y value: Substitute the value of y into the expression. We are given y=4, so we substitute 4 for y in the expression 5y^(2)-5y+5. This gives us 5(4)^2 - 5(4) + 5.Calculate 4 squared: Calculate the value of 4 squared. 4 squared is 4 * 4, which equals 16. So, we now have 5(16) - 5(4) + 5.Multiply and calculate: Multiply 5 by 16 and 5 by 4. Multiplying 5 by 16 gives us 80, and multiplying 5 by 4 gives us 20. So, the expression becomes 80 - 20 + 5.Perform subtraction and addition: Perform the subtraction and addition. Subtract 20 from 80 to get 60, and then add 5 to get 65. So, the final value of the expression is 65.

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What is the value of the expression below when
y=4 ?

5y^(2)-5y+5
Answer:

What is the value of the expression below when $y=4$ ? $\newline$ $5 y^{2}-5 y+5$ $\newline$ Answer:

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Q. What is the value of the expression below when

y=4

\newline

5 y^{2}-5 y+5

\newline

Answer:

Substitute y value: Substitute the value of $y$ into the expression. $\newline$ We are given $y=4$ , so we substitute $4$ for $y$ in the expression $5y^{2}-5y+5$ . $\newline$ This gives us $5(4)^2 - 5(4) + 5$ .
Calculate $4$ squared: Calculate the value of $4$ squared. $\newline$ $4$ squared is $4 \times 4$ , which equals $16$ . $\newline$ So, we now have $5(16) - 5(4) + 5$ .
Multiply and calculate: Multiply $5$ by $16$ and $5$ by $4$ .\ Multiplying $5$ by $16$ gives us $80$ , and multiplying $5$ by $4$ gives us $20$ .\ So, the expression becomes $16$ $0$ .
Perform subtraction and addition: Perform the subtraction and addition. $\newline$ Subtract $20$ from $80$ to get $60$ , and then add $5$ to get $65$ . $\newline$ So, the final value of the expression is $65$ .