Geometry Practice Question and Answer
8 4 Q:
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5d777bc8e871b064d456bece 4 Q:
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5ddcdfe5874e270a9a38e377 4 Q:
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5f59cb84b772fe2f8b222445
Q: In the given figure AD ‖ BE, and ∠DCE=85° and ∠BDC=30° then find out the value of x?
1393 05f4df5eb82369c1d6113d962
5f4df5eb82369c1d6113d962- 130°false
- 235°true
- 345°false
- 455°false
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Answer : 2. "35°"
Q: In a rhombus ABCD, ∠A=60º and AB=12 cm. Then the diagonal BD is: 1272 05d1ef86dc068c021a4048f25
5d1ef86dc068c021a4048f25- 12√3 cmfalse
- 26cmfalse
- 312cmtrue
- 410cmfalse
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Answer : 3. "12cm"
Q: In a given circle, the chord PQ is of length 18 cm. AB is the perpendicular bisector of PQ at M. If MB=3. Find the length of AB?
1691 05d70cd909004b376a58bf6e6
5d70cd909004b376a58bf6e6- 125 cmfalse
- 230 cmtrue
- 328 cmfalse
- 427 cmfalse
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Answer : 2. "30 cm"
Q: If the length of the three sides of a triangle are 6 cm, 8 cm, and 10 cm, then the length of the median to its greatest side is
2032 05d777bc8e871b064d456bece
5d777bc8e871b064d456bece- 18 cmfalse
- 26 cmfalse
- 35 cmtrue
- 44.8 cmfalse
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Answer : 3. "5 cm"
Q: if θ is acute angle and sin (θ+180) = 1/2, then the value of θ in circular measure is :
1152 05d92c4a2bc45ad7944d994dd
5d92c4a2bc45ad7944d994dd- 1π/12 Radiusfalse
- 2π/15 Radiustrue
- 32π/5 Radiusfalse
- 43π/13false
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Answer : 2. "π/15 Radius"
Q: The area of a triangle with vertices A (0, 8), O (0, 0), and B (5, 0) is :
1323 05ddcdfe5874e270a9a38e377
5ddcdfe5874e270a9a38e377- 18 sq. unitsfalse
- 213 sq. unitsfalse
- 320 sq. unitstrue
- 440 sq. unitsfalse
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Answer : 3. "20 sq. units "
Q: If the circumcenter of the triangle lies outside it, then the triangle is
744 05efe8c18d4461c5b47dc9f66
5efe8c18d4461c5b47dc9f66- 1Right angledfalse
- 2Obtuse angletrue
- 3Equilateralfalse
- 4Acute angledfalse
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Answer : 2. "Obtuse angle"
Q: Two circle X and Y with centres A and B intersect at C and D. If area of circle X is 4 time area of circle Y, then AB=?
1129 05f59cb84b772fe2f8b222445
5f59cb84b772fe2f8b222445- 15rfalse
- 2$${\sqrt{5}r}$$true
- 33rfalse
- 4$$ {\sqrt{5}\over 2}r$$false
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Answer : 2. "$${\sqrt{5}r}$$"
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