1. solve for b. a = x + by\n2. solve for a. c = a - b\n3. solve for h. x = \\frac{ah}{y}

1. solve for b. a = x + by\n2. solve for a. c = a - b\n3. solve for h. x = \\frac{ah}{y}
Answer
Explanation:
Step1: Isolate the term with b
Subtract x from both sides of $a = x+by$: $a - x=by$
Step2: Solve for b
Divide both sides by y (assuming $y\neq0$): $b=\frac{a - x}{y}$
Step3: Solve for a in $c = a - b$
Add b to both sides: $a=c + b$
Step4: Solve for h in $x=\frac{ah}{y}$
Multiply both sides by y: $xy = ah$
Step5: Solve for h
Divide both sides by a (assuming $a\neq0$): $h=\frac{xy}{a}$
Answer:
- $b=\frac{a - x}{y}$
- $a=c + b$
- $h=\frac{xy}{a}$