the formula $n = s(p - v)-f$ represents net income $n$, where $p$ represents sales price, $v$ is the…

the formula $n = s(p - v)-f$ represents net income $n$, where $p$ represents sales price, $v$ is the variable cost per unit, $s$ is the sales volume, and $f$ are fixed costs. complete the formula to find the variable cost per unit.\n\n$n$ $s$ $p$ $v$ $f$\n\nformula for variable cost:\n\n$\\square=\\square - \\frac{\\square+\\square}{\\square}$

the formula $n = s(p - v)-f$ represents net income $n$, where $p$ represents sales price, $v$ is the variable cost per unit, $s$ is the sales volume, and $f$ are fixed costs. complete the formula to find the variable cost per unit.\n\n$n$ $s$ $p$ $v$ $f$\n\nformula for variable cost:\n\n$\\square=\\square - \\frac{\\square+\\square}{\\square}$

Answer

Explanation:

Step1: Isolate the term with V

$N = S(P - V)-F$ Add $F$ to both sides: $N + F=S(P - V)$

Step2: Expand the right - hand side

$N + F=SP - SV$

Step3: Isolate the term with V

$SV=SP-(N + F)$

Step4: Solve for V

$V = P-\frac{N + F}{S}$

Answer:

$V = P-\frac{N + F}{S}$