What is the answer to g(3)=(3^2+8)/(3^3-25(3)) ?

The answer to g(3)=(3^2+8)/(3^3-25(3)) is g=(3^2+8)/(3(3^3-75))

Solve for g: g(3)=(3^2+8)/(3^3-25(3))

The solution is g=(3^2+8)/(3(3^3-75))

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g (3) = \frac{3 ^{2} + 8}{3 ^{3} - 25 ( 3 )}

g = \frac{3 ^{2} + 8}{3 ( 3 ^{3} - 75 )}

Solution steps

g (3) = \frac{3 ^{2} + 8}{3 ^{3} - 25 ( 3 )}

Apply rule:

(a) = a

(3) = 3

g (3) = \frac{3 ^{2} + 8}{3 ^{3} - 25 \cdot 3}

Multiply the numbers:

25 \cdot 3 = 75

g (3) = \frac{3 ^{2} + 8}{3 ^{3} - 75}

Divide both sides by

3

g = \frac{3 ^{2} + 8}{3 ( 3 ^{3} - 75 )}

l, A = 2 lw + 2 l h + 2 w h

x + 1 = - 2 (1 - x)

t = \frac{5760}{- 693} \cdot ln (\frac{30}{100})

\frac{5 x}{7} - \frac{7 x}{5} = \frac{24}{35}

11 = x \cdot \frac{370.37}{133 + 370.37}

What is the answer to g(3)=(3^2+8)/(3^3-25(3)) ?
The answer to g(3)=(3^2+8)/(3^3-25(3)) is g=(3^2+8)/(3(3^3-75))
Solve for g: g(3)=(3^2+8)/(3^3-25(3))
The solution is g=(3^2+8)/(3(3^3-75))