What is x when 95 divided by x equals 99?

To find the answer, just divide the dividend by the quotient: 95 ÷ 99 = 0.95959595959596

To prove this, let's compute 95 divided by 0.95959595959596: $\frac{95}{0.95959595959596} = 99$

How does it work?

Asking what the value of x could be when 95 divided by x gives a result of 99, is equivalent to solving the following equation:

$\frac{95}{x} = 99$

Multiply both sides by x: $\frac{95 x}{x} = 99 x$
$\frac{95 x}{x}$ is equivalent to $\frac{x}{x} \times 95$ , which simplifies to $1 \times 95$ (or just $95$ ).
Thus, the equation becomes: $95 = 99 x$
To find x, divide both sides by 99: $\frac{95}{99} = \frac{99 x}{99}$
Which gives, after simplification: $0.95959595959596 = x$ (or $x = 0.95959595959596$ )

So, if the dividend is 95 and the quotient is 99, the divisor is 0.95959595959596.