Answer:
x = [tex]\frac{cd}{a-b-d}[/tex]
Step-by-step explanation:
Given
[tex]\frac{ax-bx}{x+c}[/tex] = d ← multiply both sides by (x + c)
ax - bx = d(x + c) ← distribute parenthesis
ax - bx = dx + cd ( subtract dx from both sides )
ax - bx - dx = cd ← factor out x from each term on the left side
x(a - b - d) = cd ← divide both sides by (a - b - d)
x = [tex]\frac{cd}{a-b-d}[/tex]
Answer:
Step-by-step explanation:
(ax-bx)/(x+c)=d
ax - bx = d * (x+c)
ax - bx = dx + cd
ax - bx - dx = cd
x * (a-b-d) = cd
x = cd/(a-b-d)
