Triangle in 2D
(the database of solved problems)
All the problems and solutions shown below were generated using the Triangle Calculator.
| ID |
Problem |
Count |
| 3451 | Find the orthocenter of triangle $A=\left(1,~2\right)$ $B=\left(3,~-2\right)$ $C=\left(5,~6\right)$. | 1 |
| 3452 | Find the medians of triangle $A=\left(1,~2\right)$ $B=\left(3,~-2\right)$ $C=\left(5,~6\right)$. | 1 |
| 3453 | Find the centroid of triangle $A=\left(-3,~1\right)$ $B=\left(1,~2\right)$ $C=\left(-3,~4\right)$. | 1 |
| 3454 | Find the orthocenter of triangle $A=\left(-3,~1\right)$ $B=\left(1,~2\right)$ $C=\left(-3,~4\right)$. | 1 |
| 3455 | Find the incenter of triangle $A=\left(-3,~1\right)$ $B=\left(1,~2\right)$ $C=\left(-3,~4\right)$. | 1 |
| 3456 | Find the medians of triangle $A=\left(-3,~1\right)$ $B=\left(1,~2\right)$ $C=\left(-3,~4\right)$. | 1 |
| 3457 | Find the centroid of triangle $A=\left(13,~-5\right)$ $B=\left(-1,~2\right)$ $C=\left(1,~-14\right)$. | 1 |
| 3458 | Find the incenter of triangle $A=\left(13,~-5\right)$ $B=\left(-1,~2\right)$ $C=\left(1,~-14\right)$. | 1 |
| 3459 | Find the circumcenter of triangle $A=\left(13,~-5\right)$ $B=\left(-1,~2\right)$ $C=\left(1,~-14\right)$. | 1 |
| 3460 | Find the orthocenter of triangle $A=\left(13,~-5\right)$ $B=\left(-1,~2\right)$ $C=\left(1,~-14\right)$. | 1 |
| 3461 | Find the centroid of triangle $A=\left(1,~-2\right)$ $B=\left(5,~4\right)$ $C=\left(-2,~0\right)$. | 1 |
| 3462 | Find the incenter of triangle $A=\left(1,~-2\right)$ $B=\left(5,~4\right)$ $C=\left(-2,~0\right)$. | 1 |
| 3463 | Find the medians of triangle $A=\left(1,~-2\right)$ $B=\left(5,~4\right)$ $C=\left(-2,~0\right)$. | 1 |
| 3464 | Find the centroid of triangle $A=\left(-2,~5\right)$ $B=\left(-6,~1\right)$ $C=\left(0,~3\right)$. | 1 |
| 3465 | Find the incenter of triangle $A=\left(-2,~5\right)$ $B=\left(-6,~1\right)$ $C=\left(0,~3\right)$. | 1 |
| 3466 | Find the altitudes of triangle $A=\left(-2,~5\right)$ $B=\left(-6,~1\right)$ $C=\left(0,~3\right)$. | 1 |
| 3467 | Find the centroid of triangle $A=\left(-2,~1\right)$ $B=\left(3,~1\right)$ $C=\left(1,~5\right)$. | 1 |
| 3468 | Find the circumcenter of triangle $A=\left(-2,~1\right)$ $B=\left(3,~1\right)$ $C=\left(1,~5\right)$. | 1 |
| 3469 | Find the area of triangle $A=\left(5,~10\right)$ $B=\left(-1,~0\right)$ $C=\left(-9,~4\right)$. | 1 |
| 3470 | Find the area of triangle $A=\left(6,~4\right)$ $B=\left(9,~10\right)$ $C=\left(-2,~8\right)$. | 1 |
| 3471 | Find the orthocenter of triangle $A=\left(4,~0\right)$ $B=\left(0,~-3\right)$ $C=\left(0,~0\right)$. | 1 |
| 3472 | Find the medians of triangle $A=\left(-9,~2\right)$ $B=\left(5,~-3\right)$ $C=\left(-11,~-12\right)$. | 1 |
| 3473 | Find the centroid of triangle $A=\left(-5,~-2\right)$ $B=\left(1,~-5\right)$ $C=\left(6,~5\right)$. | 1 |
| 3474 | Find the altitudes of triangle $A=\left(1,~-3\right)$ $B=\left(3,~11\right)$ $C=\left(5,~-9\right)$. | 1 |
| 3475 | Find the area of triangle $A=\left(-5,~-6\right)$ $B=\left(-4,~2\right)$ $C=\left(2,~-2\right)$. | 1 |
| 3476 | Find the medians of triangle $A=\left(-1,~5\right)$ $B=\left(5,~-2\right)$ $C=\left(3,~5\right)$. | 1 |
| 3477 | Find the area of triangle $A=\left(10,~6\right)$ $B=\left(10,~-3\right)$ $C=\left(0,~0\right)$. | 1 |
| 3478 | Find the medians of triangle $A=\left(0,~1\right)$ $B=\left(8,~1\right)$ $C=\left(6,~7\right)$. | 1 |
| 3479 | Find the area of triangle $A=\left(1,~1\right)$ $B=\left(2,~2\right)$ $C=\left(1,~0\right)$. | 1 |
| 3480 | Find the medians of triangle $A=\left(1,~5\right)$ $B=\left(11,~7\right)$ $C=\left(3,~-3\right)$. | 1 |
| 3481 | Find the medians of triangle $A=\left(1,~3\right)$ $B=\left(-2,~-2\right)$ $C=\left(5,~1\right)$. | 1 |
| 3482 | Find the area of triangle $A=\left(2,~4\right)$ $B=\left(3,~-1\right)$ $C=\left(0,~0\right)$. | 1 |
| 3483 | Find the altitudes of triangle $A=\left(1,~1\right)$ $B=\left(2,~3\right)$ $C=\left(4,~5\right)$. | 1 |
| 3484 | Find the medians of triangle $A=\left(0,~0\right)$ $B=\left(4,~4\right)$ $C=\left(10,~-2\right)$. | 1 |
| 3485 | Find the medians of triangle $A=\left(4,~5\right)$ $B=\left(-3,~2\right)$ $C=\left(5,~-2\right)$. | 1 |
| 3486 | Find the altitudes of triangle $A=\left(-1,~4\right)$ $B=\left(2,~1\right)$ $C=\left(8,~2\right)$. | 1 |
| 3487 | Find the orthocenter of triangle $A=\left(2,~9\right)$ $B=\left(8,~6\right)$ $C=\left(9,~9\right)$. | 1 |
| 3488 | Find the area of triangle $A=\left(-7,~-7\right)$ $B=\left(-3,~-9\right)$ $C=\left(-2,~-4\right)$. | 1 |
| 3489 | Find the centroid of triangle $A=\left(0,~0\right)$ $B=\left(0,~60\right)$ $C=\left(\sqrt{ 1300 },~30\right)$. | 1 |
| 3490 | Find the incenter of triangle $A=\left(0,~0\right)$ $B=\left(0,~60\right)$ $C=\left(\sqrt{ 1300 },~30\right)$. | 1 |
| 3491 | Find the orthocenter of triangle $A=\left(0,~0\right)$ $B=\left(0,~60\right)$ $C=\left(\sqrt{ 1300 },~30\right)$. | 1 |
| 3492 | Find the centroid of triangle $A=\left(-4,~4\right)$ $B=\left(0,~4\right)$ $C=\left(-4,~-4\right)$. | 1 |
| 3493 | Find the circumcenter of triangle $A=\left(-4,~4\right)$ $B=\left(0,~4\right)$ $C=\left(-4,~-4\right)$. | 1 |
| 3494 | Find the area of triangle $A=\left(4,~7\right)$ $B=\left(-3,~3\right)$ $C=\left(11,~-1\right)$. | 1 |
| 3495 | Find the medians of triangle $A=\left(-3,~-3\right)$ $B=\left(4,~7\right)$ $C=\left(11,~-1\right)$. | 1 |
| 3496 | Find the incenter of triangle $A=\left(3,~3\right)$ $B=\left(6,~15\right)$ $C=\left(3,~-3\right)$. | 1 |
| 3497 | Find the medians of triangle $\left(3,~-4\right)$ $\left(-2,~1\right)$ $\left(8,~11\right)$. | 1 |
| 3498 | Find the area of triangle $\left(3,~2\right)$ $\left(7,~8\right)$ $\left(4,~3\right)$. | 1 |
| 3499 | Find the orthocenter of triangle $\left(3,~2\right)$ $\left(7,~8\right)$ $\left(4,~3\right)$. | 1 |
| 3500 | Find the area of triangle $\left(0,~0\right)$ $\left(6,~12\right)$ $\left(21,~3\right)$. | 1 |
