Question

solve for d.
$x=\frac{c}{d}$
$d=\square$

Explanation:

Step1: Multiply both sides by \( d \)

To isolate \( d \), we start by multiplying both sides of the equation \( x = \frac{C}{d} \) by \( d \). This gives us \( x \cdot d = \frac{C}{d} \cdot d \). Simplifying the right side, the \( d \) in the numerator and denominator cancels out, so we have \( xd = C \).

Step2: Divide both sides by \( x \)

Next, we divide both sides of the equation \( xd = C \) by \( x \) (assuming \( x
eq 0 \)) to solve for \( d \). So, \( \frac{xd}{x} = \frac{C}{x} \). The \( x \) in the numerator and denominator on the left side cancels out, leaving us with \( d = \frac{C}{x} \).

Answer:

\( \frac{C}{x} \)