Solve 11x + 11 = 143
The solution of 11x + 11 = 143 is x = 12.
How to work it out
- 1
The goal is to get x alone. Undo the operations in the opposite order: first the addition, then the multiplication.
- 2
Subtract 11 from both sides:
- 3
Divide both sides by 11:
- 4
Check: put x = 12 back into the equation.
LaTeX source of the formulas on this page
\[ 11x + 11 = 143\ \Rightarrow\ x = 12 \]
\[ 11x + 11 = 143 \]
\[ 11x + 11 - 11 = 143 - 11 \ \Rightarrow\ 11x = 132 \]
\[ \frac{11x}{11} = \frac{132}{11} \ \Rightarrow\ x = 12 \]
\[ 11\cdot12 + 11 = 132 + 11 = 143 \checkmark \]Trying values of x in 11x + 11 = 143
| x | 11x + 11 | Equals 143? |
|---|---|---|
| 10 | 121 | no |
| 11 | 132 | no |
| 12 | 143 | yes |
| 13 | 154 | no |
| 14 | 165 | no |
Questions
What is x in 11x + 11 = 143?
The solution of 11x + 11 = 143 is x = 12.
How do you solve 11x + 11 = 143?
Subtract 11 from both sides to get 11x = 132, then divide both sides by 11 to get x = 12.
How do I check the answer?
Replace x by 12: 11(12) + 11 = 143, which is 143.