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Section: Math
| ID | Section | Domain | Skill | Difficulty | Question | Actions |
|---|---|---|---|---|---|---|
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math_geo_1194
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Math | geometry_and_trigonometry | circles | Hard | Circle A shown is defined by \((x + 4)^2+(y - 2)^2=25\). Circle B (not shown) has the same radius as circle A but is ... | |
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math_geo_1193
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Math | geometry_and_trigonometry | circles | Hard | Circle A shown is defined by \(x^2+(y - 6)^2=9\). Circle B (not shown) has the same radius as circle A but is transla... | |
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math_geo_1192
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Math | geometry_and_trigonometry | area_and_volume | Hard | Rhombus \(STUV\) is similar to rhombus \(ABCD\). The length of each side of rhombus \(ABCD\) is \(\frac{5}{2}\) times the len... | |
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math_geo_1191
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Math | geometry_and_trigonometry | area_and_volume | Hard | Parallelogram \(HJKL\) is similar to parallelogram \(NPQR\). The length of each side of parallelogram \(NPQR\) is 6 times t... | |
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math_geo_1190
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Math | geometry_and_trigonometry | area_and_volume | Hard | Rhombus \(CDEF\) is similar to rhombus \(GHIJ\). The length of each side of rhombus \(GHIJ\) is \(\frac{4}{3}\) times the len... | |
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math_geo_1189
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Math | geometry_and_trigonometry | area_and_volume | Hard | Parallelogram \(MNOP\) is similar to parallelogram \(UVWX\). The length of each side of parallelogram \(UVWX\) is \(\frac{3}...\) | |
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math_geo_1188
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Math | geometry_and_trigonometry | area_and_volume | Hard | Parallelogram \(RSTU\) is similar to parallelogram \(KLMN\). The length of each side of parallelogram \(KLMN\) is \(\frac{1}...\) | |
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math_geo_1187
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Math | geometry_and_trigonometry | area_and_volume | Hard | Rhombus \(LMNO\) is similar to rhombus \(WXYZ\). The length of each side of rhombus \(WXYZ\) is 2 times the length of its c... | |
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math_geo_1186
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Math | geometry_and_trigonometry | area_and_volume | Hard | Parallelogram \(ABCD\) is similar to parallelogram \(PQRS\). The length of each side of parallelogram \(PQRS\) is 3 times t... | |
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math_geo_1185
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Math | geometry_and_trigonometry | circles | Hard | A circle in the \(xy\)-plane has center \((-2, 8)\) and radius \(11\). An equation of the circle can be written as \(x^2+y^2...\) |