To solve the equation \( 2(x + 9) = 16 \), follow these steps:
- Divide both sides of the equation by 2:
\[ x + 9 = \frac{16}{2} \] \[ x + 9 = 8 \]
- Subtract 9 from both sides:
\[ x = 8 - 9 \] \[ x = -1 \]
Thus, the solution is:
x = -1.
Complete the statement: x = _____.
11 answers
To solve the equation \( 2(x + 9) = 16 \), follow these steps:
\[ x + 9 = \frac{16}{2} \] \[ x + 9 = 8 \]
\[ x = 8 - 9 \] \[ x = -1 \]
Thus, the solution is:
x = -1.
To solve the equation \( 8(x - 10) = 56 \), follow these steps:
\[ x - 10 = \frac{56}{8} \] \[ x - 10 = 7 \]
\[ x = 7 + 10 \] \[ x = 17 \]
Thus, the solution is:
x = 17.
To solve the equation \( 10(z - 1) = 50 \), follow these steps:
\[ z - 1 = \frac{50}{10} \] \[ z - 1 = 5 \]
\[ z = 5 + 1 \] \[ z = 6 \]
Thus, the solution is:
z = 6.
To solve the equation \( 5(x - 10) = 65 \), follow these steps:
\[ x - 10 = \frac{65}{5} \] \[ x - 10 = 13 \]
\[ x = 13 + 10 \] \[ x = 23 \]
Thus, the solution is:
x = 23.
To solve the equation \( -4(x - 8) = -32 \), follow these steps:
\[ x - 8 = \frac{-32}{-4} \] \[ x - 8 = 8 \]
\[ x = 8 + 8 \] \[ x = 16 \]
Thus, the solution is:
x = 16.
The first step in solving the equation \( 7(x - 8) = 49 \) is to divide both sides by 7.
So the correct response is:
Divide both sides by 7.