Evaluate f^(3)+11 g-4h when f=3,g=2 and h=7.

Substitute Values: Substitute the given values into the expression. We have f = 3, g = 2, and h = 7. The expression is f^(3) + 11g - 4h. Substitute f with 3, g with 2, and h with 7. 3^(3) + 11 * 2 - 4 * 7Calculate Terms: Calculate the value of each term in the expression. First, calculate 3^(3), which is 3 * 3 * 3. 3 * 3 * 3 = 27 Next, calculate 11 * 2. 11 * 2 = 22 Then, calculate 4 * 7. 4 * 7 = 28Combine Results: Combine the results of the calculations. Now we have 27 (from 3^(3)) + 22 (from 11 * 2) - 28 (from 4 * 7). 27 + 22 - 28Perform Final Calculation: Perform the addition and subtraction to find the final value. 27 + 22 = 49 49 - 28 = 21

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Evaluate
f^(3)+11 g-4h when
f=3,g=2 and
h=7.

Evaluate $\newline$ $f^{(3)}+11g-4h$ when $\newline$ $f=3, g=2$ and $\newline$ $h=7.$

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Math Problems

Algebra 1

Evaluate variable expressions involving rational numbers

Full solution

Q. Evaluate

\newline

f^{(3)}+11g-4h

when

\newline

f=3, g=2

and

\newline

h=7.

Substitute Values: Substitute the given values into the expression. $\newline$ We have $f = 3$ , $g = 2$ , and $h = 7$ . The expression is $f^{3} + 11g - 4h$ . $\newline$ Substitute $f$ with $3$ , $g$ with $2$ , and $h$ with $7$ . $\newline$ $g = 2$ $0$
Calculate Terms: Calculate the value of each term in the expression. $\newline$ First, calculate $3^{3}$ , which is $3 \times 3 \times 3$ . $\newline$ $3 \times 3 \times 3 = 27$ $\newline$ Next, calculate $11 \times 2$ . $\newline$ $11 \times 2 = 22$ $\newline$ Then, calculate $4 \times 7$ . $\newline$ $4 \times 7 = 28$
Combine Results: Combine the results of the calculations. $\newline$ Now we have $27$ (from $3^{3}$ ) + $22$ (from $11 \times 2$ ) - $28$ (from $4 \times 7$ ). $\newline$ $27 + 22 - 28$
Perform Final Calculation: Perform the addition and subtraction to find the final value. $27 + 22 = 49$ $49 - 28 = 21$