Question

\[
C(A + D) = BC \cdot C
\]
solve for b

Answer 1

To solve the equation

\[
C(A + D) = BC \cdot C
\]

for \(B\), we can start by isolating \(B\).

First, rewrite the equation as follows:

\[
C(A + D) = B C^2
\]

Next, divide both sides of the equation by \(C^2\) (assuming \(C \neq 0\)):

\[
\frac{C(A + D)}{C^2} = B
\]

This can be simplified to:

\[
B = \frac{A + D}{C}
\]

Thus, the solution for \(B\) is

\[
B = \frac{A + D}{C}
\]