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Domain: geometry_and_trigonometry
| ID | Section | Domain | Skill | Difficulty | Question | Actions |
|---|---|---|---|---|---|---|
| math_geo_1271 | Math | geometry_and_trigonometry | circles | Hard | Point \(X\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(Y\) is the center of the circle ... | |
| math_geo_1270 | Math | geometry_and_trigonometry | circles | Hard | Point \(R\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(S\) is the center of the circle ... | |
| math_geo_1269 | Math | geometry_and_trigonometry | circles | Hard | Point \(D\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(E\) is the center of the circle ... | |
| math_geo_1268 | Math | geometry_and_trigonometry | circles | Hard | Point \(M\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(N\) is the center of the circle ... | |
| math_geo_1267 | Math | geometry_and_trigonometry | circles | Hard | Point \(U\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(V\) is the center of the circle ... | |
| math_geo_1266 | Math | geometry_and_trigonometry | circles | Hard | Point \(P\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(Q\) is the center of the circle ... | |
| math_geo_1265 | Math | geometry_and_trigonometry | circles | Hard | Point \(J\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(K\) is the center of the circle ... | |
| math_geo_1264 | Math | geometry_and_trigonometry | circles | Hard | Point \(F\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(G\) is the center of the circle ... | |
| math_geo_1263 | Math | geometry_and_trigonometry | circles | Hard | Point \(A\) lies on a unit circle in the \(xy\)-plane and has coordinates \((1,0)\). Point \(B\) is the center of the circle ... | |
| math_geo_1262 | Math | geometry_and_trigonometry | circles | Hard | A circle has center \(X\), and points \(U\) and \(V\) lie on the circle. The measure of arc \(UV\) is \(108^\circ\), and the le... |