Parallel and perpendicular lines
(the database of solved problems)
All the problems and solutions shown below were generated using the Parallel and perpendicular lines calculator.
| ID |
Problem |
Count |
| 5351 | Find the line that is perpendicular to $ y = x + 2 $ and passes though the point $ \left(3,~-3\right) $. | 1 |
| 5352 | Find the line that is perpendicular to $ y = \frac{ 3 }{ 5 } x - 1 $ and passes though the point $ \left(-3,~0\right) $. | 1 |
| 5353 | Find the line that is perpendicular to $ y = 8 x $ and passes though the point $ \left(2,~-2\right) $. | 1 |
| 5354 | Find the line that is perpendicular to $ y = 2 x + 6 $ and passes though the point $ \left(2,~7\right) $. | 1 |
| 5355 | Find the line that is parallel to $ y = \frac{ 1 }{ 3 } x + 1 $ and passes though the point $ \left(-6,~-7\right) $. | 1 |
| 5356 | Find the line that is perpendicular to $ y = - \frac{ 2 }{ 7 } x + 1 $ and passes though the point $ \left(4,~9\right) $. | 1 |
| 5357 | Find the line that is perpendicular to $ y = \frac{ 5 }{ 6 } x + \frac{ 11 }{ 6 } $ and passes though the point $ \left(-6,~-7\right) $. | 1 |
| 5358 | Find the line that is perpendicular to $ 3x+4y-12=0 $ and passes though the point $ \left(-4,~6\right) $. | 1 |
| 5359 | Find the line that is perpendicular to $ 3x+4y-12=0 $ and passes though the point $ \left(-4,~7\right) $. | 1 |
| 5360 | Find the line that is parallel to $ 8x-2y-7=0 $ and passes though the point $ \left(0,~0\right) $. | 1 |
| 5361 | Find the line that is parallel to $ 8x-2y-7=0 $ and passes though the point $ \left(12,~1\right) $. | 1 |
| 5362 | Find the line that is perpendicular to $ 8x-2y-7=0 $ and passes though the point $ \left(12,~1\right) $. | 1 |
| 5363 | Find the line that is parallel to $ y+9=0 $ and passes though the point $ \left(-6,~3\right) $. | 1 |
| 5364 | Find the line that is perpendicular to $ y+9=0 $ and passes though the point $ \left(-6,~3\right) $. | 1 |
| 5365 | Find the line that is perpendicular to $ y = 2 x + 5 $ and passes though the point $ \left(4,~5\right) $. | 1 |
