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Difficulty: Hard
| ID | Section | Domain | Skill | Difficulty | Question | Actions |
|---|---|---|---|---|---|---|
| math_geo_1301 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((-2,-1)\). Line \(m\) is tangent to this circle at the point \((-8,2)\). Wha... | |
| math_geo_1300 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((5,-5)\). Line \(m\) is tangent to this circle at the point \((1,-7)\). What... | |
| math_geo_1299 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((-4,6)\). Line \(m\) is tangent to this circle at the point \((2,4)\). What ... | |
| math_geo_1298 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((3,3)\). Line \(m\) is tangent to this circle at the point \((-3,5)\). What ... | |
| math_geo_1297 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((0,5)\). Line \(m\) is tangent to this circle at the point \((4,7)\). What i... | |
| math_geo_1296 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((-5,-2)\). Line \(m\) is tangent to this circle at the point \((-2,-8)\). Wh... | |
| math_geo_1295 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((6,1)\). Line \(m\) is tangent to this circle at the point \((2,9)\). What i... | |
| math_geo_1294 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((-1,4)\). Line \(m\) is tangent to this circle at the point \((3,2)\). What ... | |
| math_geo_1293 | Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has its center at \((2,-3)\). Line \(m\) is tangent to this circle at the point \((5,3)\). What ... | |
| math_geo_1282 | Math | geometry_and_trigonometry | area_and_volume | Hard | Triangles \(BCD\) and \(FGH\) are similar. Each side length of triangle \(BCD\) is \(4\) times the length of its correspondin... |