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.

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ID	Problem	Count
1451	Find the line that is perpendicular to $ y = 6 x - 4 $ and passes though the point $ \left(7,~4\right) $.	2
1452	Find the line that is parallel to $ y = 6 x - 4 $ and passes though the point $ \left(7,~4\right) $.	2
1453	Find the line that is perpendicular to $ y = - \frac{ 8 }{ 3 } x - 9 $ and passes though the point $ \left(8,~3\right) $.	2
1454	Find the line that is perpendicular to $ y = \frac{ 1 }{ 9 } x - 6 $ and passes though the point $ \left(6,~-4\right) $.	2
1455	Find the line that is perpendicular to $ y = \frac{ 2 }{ 3 } x - 7 $ and passes though the point $ \left(6,~0\right) $.	2
1456	Find the line that is perpendicular to $ y = \frac{ 2 }{ 3 } x + 4 $ and passes though the point $ \left(-6,~-4\right) $.	2
1457	Find the line that is perpendicular to $ y = - \frac{ 3 }{ 5 } x - 2 $ and passes though the point $ \left(9,~9\right) $.	2
1458	Find the line that is parallel to $ y = \frac{ 2 }{ 5 } x - 4 $ and passes though the point $ \left(3,~5\right) $.	2
1459	Find the line that is parallel to $ 2x-3y+9=0 $ and passes though the point $ \left(4,~-1\right) $.	2
1460	Find the line that is perpendicular to $ y = 8 x - 3 $ and passes though the point $ \left(-3,~-2\right) $.	2
1461	Find the line that is perpendicular to $ y = \frac{ 3 }{ 4 } x + 7 $ and passes though the point $ \left(-9,~-3\right) $.	2
1462	Find the line that is perpendicular to $ y = - 3 x - \frac{ 7 }{ 3 } $ and passes though the point $ \left(-5,~-2\right) $.	2
1463	Find the line that is parallel to $ y = - 3 x - \frac{ 7 }{ 3 } $ and passes though the point $ \left(-5,~-2\right) $.	2
1464	Find the line that is perpendicular to $ y = 5 x - 2 $ and passes though the point $ \left(6,~2\right) $.	2
1465	Find the line that is perpendicular to $ y = 4 x - 2 $ and passes though the point $ \left(0,~-9\right) $.	2
1466	Find the line that is perpendicular to $ y = - \frac{ 7 }{ 2 } x + \frac{ 65 }{ 2 } $ and passes though the point $ \left(0,~0\right) $.	2
1467	Find the line that is perpendicular to $ y = \frac{ 1 }{ 3 } x + 8 $ and passes though the point $ \left(2,~1\right) $.	2
1468	Find the line that is perpendicular to $ y = \frac{ 1 }{ 4 } x + 21 $ and passes though the point $ \left(4,~-1\right) $.	2
1469	Find the line that is perpendicular to $ y = 4 x + 2 $ and passes though the point $ \left(4,~11\right) $.	2
1470	Find the line that is perpendicular to $ x+3y-6=0 $ and passes though the point $ \left(1,~5\right) $.	2
1471	Find the line that is perpendicular to $ y = \frac{ 2 }{ 3 } x + 3 $ and passes though the point $ \left(0,~0\right) $.	2
1472	Find the line that is parallel to $ y = - 5 x + 50 $ and passes though the point $ \left(10,~-5\right) $.	2
1473	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 5 } x + 9 $ and passes though the point $ \left(-2,~-2\right) $.	2
1474	Find the line that is perpendicular to $ y = 2 x - 4 $ and passes though the point $ \left(4,~-1\right) $.	2
1475	Find the line that is perpendicular to $ y = - \frac{ 2 }{ 3 } x $ and passes though the point $ \left(4,~-8\right) $.	2
1476	Find the line that is perpendicular to $ y = 2 x - 3 $ and passes though the point $ \left(-1,~2\right) $.	2
1477	Find the line that is perpendicular to $ y = - \frac{ 8 }{ 9 } x - 5 $ and passes though the point $ \left(8,~6\right) $.	2
1478	Find the line that is perpendicular to $ y = 3 x - \frac{ 31 }{ 2 } $ and passes though the point $ \left(0,~0\right) $.	2
1479	Find the line that is parallel to $ y = - 7 x + 3 $ and passes though the point $ \left(3,~-13\right) $.	2
1480	Find the line that is perpendicular to $ y = - 5 x + 3 $ and passes though the point $ \left(5,~-8\right) $.	2
1481	Find the line that is perpendicular to $ y = \frac{ 1 }{ 9 } x + 2 $ and passes though the point $ \left(9,~1\right) $.	2
1482	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 9 } x + 2 $ and passes though the point $ \left(9,~1\right) $.	2
1483	Find the line that is parallel to $ y = - 8 x + 4 $ and passes though the point $ \left(3,~-16\right) $.	2
1484	Find the line that is perpendicular to $ y = - 2 x + 3 $ and passes though the point $ \left(2,~-3\right) $.	2
1485	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 7 } x + 2 $ and passes though the point $ \left(9,~3\right) $.	2
1486	Find the line that is parallel to $ y = - 2 x + 10 $ and passes though the point $ \left(3,~-1\right) $.	2
1487	Find the line that is parallel to $ y = - \frac{ 1 }{ 3 } x + 12 $ and passes though the point $ \left(3,~-1\right) $.	2
1488	Find the line that is parallel to $ y = - \frac{ 1 }{ 3 } x + 16 $ and passes though the point $ \left(12,~-5\right) $.	2
1489	Find the line that is perpendicular to $ y = - 2 x + 10 $ and passes though the point $ \left(-3,~1\right) $.	2
1490	Find the line that is parallel to $ y = 5 x + 2 $ and passes though the point $ \left(4,~2\right) $.	2
1491	Find the line that is parallel to $ y = - 3 x - 2 $ and passes though the point $ \left(-2,~4\right) $.	2
1492	Find the line that is parallel to $ y = - \frac{ 7 }{ 4 } x + 4 $ and passes though the point $ \left(-7,~-5\right) $.	2
1493	Find the line that is perpendicular to $ y = - 3 x $ and passes though the point $ \left(0,~0\right) $.	2
1494	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 4 } x $ and passes though the point $ \left(0,~0\right) $.	2
1495	Find the line that is parallel to $ y = 2 x + 3 $ and passes though the point $ \left(1,~4\right) $.	2
1496	Find the line that is parallel to $ y = \frac{ 1 }{ 2 } x $ and passes though the point $ \left(-2,~-2\right) $.	2
1497	Find the line that is parallel to $ y = - 3 x $ and passes though the point $ \left(5,~7\right) $.	2
1498	Find the line that is parallel to $ y = 5 x $ and passes though the point $ \left(-1,~4\right) $.	2
1499	Find the line that is perpendicular to $ y = 7 x + 126 $ and passes though the point $ \left(0,~0\right) $.	2
1500	Find the line that is parallel to $ x=0 $ and passes though the point $ \left(10,~100\right) $.	2