To solve the equation \( ax + 3 = 33 \), we can follow these steps: 1. Subtract 3 from both sides: \[ ax = 33 - 3 \] \[ ax = 30 \] 2. To isolate \( x \), divide both sides by \( a \) (assuming \( a \neq 0 \)): \[ x = \frac{30}{a} \] So, the solution is: \[ x = \frac{30}{a} \] where \( a \) is not equal to zero.

To solve the equation \( ax + 3 = 33 \), follow these steps: 1. **Subtract 3 from both sides:** \[ ax = 33 - 3 \] \[ ax = 30 \] 2. **Divide both sides by \( a \) (assuming \( a \neq 0 \)):** \[ x = \frac{30}{a} \] Thus, the solution is \[ x = \frac{30}{a} \quad \text{(where \( a \neq 0 \))} \]

Solve ax+3=33 .

To solve the equation \( ax + 3 = 33 \), we can follow these steps:

Subtract 3 from both sides: \[ ax = 33 - 3 \] \[ ax = 30 \]
To isolate \( x \), divide both sides by \( a \) (assuming \( a \neq 0 \)): \[ x = \frac{30}{a} \]

So, the solution is: \[ x = \frac{30}{a} \] where \( a \) is not equal to zero.

Solve a x+3=33
.

To solve the equation \( ax + 3 = 33 \), follow these steps:

Subtract 3 from both sides:

\[ ax = 33 - 3 \] \[ ax = 30 \]
Divide both sides by \( a \) (assuming \( a \neq 0 \)):

\[ x = \frac{30}{a} \]

Thus, the solution is

\[ x = \frac{30}{a} \quad \text{(where \( a \neq 0 \))} \]