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
2451	Find the line that is parallel to $ y = 4 x - 4 $ and passes though the point $ \left(-9,~-8\right) $.	2
2452	Find the line that is parallel to $ y = 4 x + 4 $ and passes though the point $ \left(-9,~-8\right) $.	2
2453	Find the line that is parallel to $ y = 4 x - 4 $ and passes though the point $ \left(-9,~-8\right) $.	2
2454	Find the line that is parallel to $ y = 4 x - 4 $ and passes though the point $ \left(0,~-8\right) $.	2
2455	Find the line that is parallel to $ y = x - 4 $ and passes though the point $ \left(-9,~-8\right) $.	2
2456	Find the line that is parallel to $ y = 4 x $ and passes though the point $ \left(-9,~-8\right) $.	2
2457	Find the line that is parallel to $ y = 4 x - 4 $ and passes though the point $ \left(-9,~-8\right) $.	2
2458	Find the line that is parallel to $ y = 4 x - 4 $ and passes though the point $ \left(-9,~0\right) $.	2
2459	Find the line that is perpendicular to $ y = 3 x + 1 $ and passes though the point $ \left(0,~1\right) $.	2
2460	Find the line that is perpendicular to $ y = 7 x $ and passes though the point $ \left(2,~13\right) $.	2
2461	Find the line that is perpendicular to $ y = 2 x $ and passes though the point $ \left(1,~-3\right) $.	2
2462	Find the line that is parallel to $ y = - x - 2 $ and passes though the point $ \left(-6,~12\right) $.	2
2463	Find the line that is parallel to $ y = 8 x - 1 $ and passes though the point $ \left(-2,~2\right) $.	2
2464	Find the line that is perpendicular to $ y = 6 x - 9 $ and passes though the point $ \left(0,~1\right) $.	2
2465	Find the line that is parallel to $ y = \frac{ 7 }{ 5 } x - \frac{ 137 }{ 5 } $ and passes though the point $ \left(14,~0\right) $.	2
2466	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 2 } x + 1 $ and passes though the point $ \left(0,~0\right) $.	2
2467	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 6 } x + 1 $ and passes though the point $ \left(24,~1\right) $.	2
2468	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 6 } x + 5 $ and passes though the point $ \left(24,~1\right) $.	2
2469	Find the line that is perpendicular to $ y = 34 x - 16 $ and passes though the point $ \left(-12,~0\right) $.	2
2470	Find the line that is perpendicular to $ y = \frac{ 3 }{ 4 } x - 16 $ and passes though the point $ \left(-12,~0\right) $.	2
2471	Find the line that is perpendicular to $ y = - 5 x + 3 $ and passes though the point $ \left(0,~2\right) $.	2
2472	Find the line that is perpendicular to $ y = - 3 x + 7 $ and passes though the point $ \left(3,~3\right) $.	2
2473	Find the line that is perpendicular to $ y = - \frac{ 4 }{ 5 } x - \frac{ 7 }{ 5 } $ and passes though the point $ \left(3,~2\right) $.	2
2474	Find the line that is parallel to $ 8x+5y=0 $ and passes though the point $ \left(\dfrac{ 7 }{ 8 },~\dfrac{ 5 }{ 7 }\right) $.	2
2475	Find the line that is perpendicular to $ 5x-3y+30=0 $ and passes though the point $ \left(-3,~7\right) $.	2
2476	Find the line that is parallel to $ 2x-y+4=0 $ and passes though the point $ \left(-1,~-1\right) $.	2
2477	Find the line that is perpendicular to $ y = - 5 x + 4 $ and passes though the point $ \left(\dfrac{ 3 }{ 2 },~-\dfrac{ 8 }{ 5 }\right) $.	2
2478	Find the line that is perpendicular to $ y = \frac{ 1 }{ 2 } x - 3 $ and passes though the point $ \left(0,~0\right) $.	2
2479	Find the line that is parallel to $ y = 4 x + 3 $ and passes though the point $ \left(5,~6\right) $.	2
2480	Find the line that is perpendicular to $ y = - 2 x + 5 $ and passes though the point $ \left(1,~6\right) $.	2
2481	Find the line that is perpendicular to $ y = - \frac{ 1 }{ 3 } x + 2 $ and passes though the point $ \left(0,~0\right) $.	2
2482	Find the line that is parallel to $ y = 2 x + 5 $ and passes though the point $ \left(3,~-4\right) $.	2
2483	Find the line that is perpendicular to $ y = 3 x + 2 $ and passes though the point $ \left(0,~0\right) $.	2
2484	Find the line that is parallel to $ y = 7 x - 7 $ and passes though the point $ \left(2,~3\right) $.	2
2485	Find the line that is parallel to $ y = 6 x + 5 $ and passes though the point $ \left(-5,~-4\right) $.	2
2486	Find the line that is perpendicular to $ y = 3 x - 6 $ and passes though the point $ \left(0,~3\right) $.	2
2487	Find the line that is perpendicular to $ y = \frac{ 33 }{ 100 } x - 6 $ and passes though the point $ \left(0,~3\right) $.	2
2488	Find the line that is parallel to $ y = \frac{ 3 }{ 2 } x + 7 $ and passes though the point $ \left(2,~-6\right) $.	2
2489	Find the line that is parallel to $ y = - \frac{ 1 }{ 4 } x + 2 $ and passes though the point $ \left(3,~15\right) $.	2
2490	Find the line that is perpendicular to $ y = \frac{ 333 }{ 1000 } x - 6 $ and passes though the point $ \left(5,~-6\right) $.	2
2491	Find the line that is perpendicular to $ y = \frac{ 17 }{ 50 } x - 6 $ and passes though the point $ \left(5,~-6\right) $.	2
2492	Find the line that is perpendicular to $ y = - x + \frac{ 3 }{ 2 } $ and passes though the point $ \left(-1,~\dfrac{ 3 }{ 2 }\right) $.	2
2493	Find the line that is perpendicular to $ y = x $ and passes though the point $ \left(-1,~\dfrac{ 3 }{ 2 }\right) $.	2
2494	Find the line that is perpendicular to $ y = x $ and passes though the point $ \left(-1,~-\dfrac{ 15 }{ 2 }\right) $.	2
2495	Find the line that is perpendicular to $ y = 2 x + 4 $ and passes though the point $ \left(-\dfrac{ 1 }{ 2 },~3\right) $.	2
2496	Find the line that is perpendicular to $ y = \frac{ 5 }{ 9 } x - \frac{ 1 }{ 3 } $ and passes though the point $ \left(6,~3\right) $.	2
2497	Find the line that is perpendicular to $ y = x + 8 $ and passes though the point $ \left(\dfrac{ 17 }{ 2 },~8\right) $.	2
2498	Find the line that is perpendicular to $ y = 8 x $ and passes though the point $ \left(\dfrac{ 17 }{ 2 },~8\right) $.	2
2499	Find the line that is perpendicular to $ y = 2 x + 4 $ and passes though the point $ \left(8,~2\right) $.	2
2500	Find the line that is perpendicular to $ y = - x - \frac{ 3 }{ 2 } $ and passes though the point $ \left(-1,~\dfrac{ 3 }{ 2 }\right) $.	2