The sum of the quotients of 25x^2/5x and the quotient of 8x^2/x is ?
If you would like to solve (25 x^2) / (5 x) + (8 x^2) / x.
it would be easy calculate this using the following steps:
(25 x^2) / (5 x) + (8 x^2) / x = 5 x + 8 x = 13 x
The correct answer would be 13 x.
Answer:
The sum of the quotients of \(\frac{25x^2}{5x}\) and the quotient of \(\frac{8x^2}{x}\) is 13x.
Step-by-step explanation:
We have to find the sum of the quotients of \(\frac{25x^2}{5x}\) and the quotient of \(\frac{8x^2}{x}\).
The quotient of \(\frac{25x^2}{5x}\) is
\(\frac{25x^2}{5x}=5x\)
The quotient of \(\frac{8x^2}{x}\) is
\(\frac{8x^2}{x}=8x\)
Sum of these quotients is
\(5x+8x=13x\)
Therefore the sum of the quotients of \(\frac{25x^2}{5x}\) and the quotient of \(\frac{8x^2}{x}\) is 13x.