Questions: Solve for (x) in terms of (a, b), and (c: ax-3b=c) 1. (a(c+3b)) 2. (a(c-3b)) 3. ((c-3b)/a) 4. ((c+3b)/a)

Solve for (x) in terms of (a, b), and (c: ax-3b=c)
1. (a(c+3b))
2. (a(c-3b))
3. ((c-3b)/a)
4. ((c+3b)/a)
Transcript text: Solve for $x$ in terms of $a, b$, and $c: a x-3 b=c$ 1. $a(c+3 b)$ 2. $a(c-3 b)$ 3. $\frac{c-3 b}{a}$ 4. $\frac{c+3 b}{a}$ Submit Answer
failed

Solution

failed
failed

Solution Steps

To solve for \( x \) in terms of \( a \), \( b \), and \( c \) in the equation \( a x - 3b = c \), we need to isolate \( x \). This can be done by first adding \( 3b \) to both sides of the equation and then dividing both sides by \( a \).

Step 1: Rearrange the Equation

Start with the given equation: \[ a x - 3b = c \]

To isolate \( x \), add \( 3b \) to both sides: \[ a x = c + 3b \]

Step 2: Solve for \( x \)

Divide both sides by \( a \) to solve for \( x \): \[ x = \frac{c + 3b}{a} \]

Final Answer

\(\boxed{x = \frac{c + 3b}{a}}\)

Was this solution helpful?
failed
Unhelpful
failed
Helpful