HCF and LCM Aptitude Questions Practice Question and Answer
8 Q: If the students of a class can be grouped exactly into 6 or 8 or 10, then the minimum number of students in the class must be.
1139 05f07f9a08e448621429d982f
5f07f9a08e448621429d982f- 1180false
- 2240false
- 360false
- 4120true
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Answer : 4. "120 "
Q: Three numbers are in the ratio of 3:5:10 and their LCM is 630. Find their HCF.
1137 060701683dac3665e58b1d1ca
60701683dac3665e58b1d1ca- 121true
- 242false
- 363false
- 436false
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Answer : 1. "21"
Q: If the least common multiple(LCM) of two numbers is 231, the Highest common multiple(H.C.F) of both numbers is 11 and the first number is 77, then the second number is
1136 05f1aa60f64a4af418928cb9c
5f1aa60f64a4af418928cb9c- 147false
- 237false
- 357false
- 433true
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Answer : 4. "33"
Q: Find the L.C.M of $$ {6x}{y^{2}z},{8x^{2}{y^{3}z^{2},{12{x^{3}{y^{3}z^{3}}}}}}$$.
1134 05f96be26eed3d00d4bc4c3b9
5f96be26eed3d00d4bc4c3b9- 12xyzfalse
- 2$$ {4x}{y^{2}z}$$false
- 3$$ {3x}{y^{2}z}$$false
- 4$$ {2x}{y^{2}z}$$true
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Answer : 4. "$$ {2x}{y^{2}z}$$"
Q: The product of two number is 4107. If the HCF of the number is 37. The greatest number is
1134 05ec4a2bc980ff60a66c065a6
5ec4a2bc980ff60a66c065a6- 1185false
- 2111true
- 3107false
- 4101false
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Answer : 2. "111 "
Q: Three Alarm make a beep after every 48 sec, 72 sec and 108 sec respectively. They beeped together at 10 a.m. The time when they will next make a beep together at the earliest is
1127 05f40d8e8b8958f14fa2af581
5f40d8e8b8958f14fa2af581- 110:07:36 hrsfalse
- 210:07:24 hrsfalse
- 310:07:12 hrstrue
- 410:07:48 hrsfalse
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Answer : 3. "10:07:12 hrs"
Q: The product of two numbers is 2028 and their HCF is 13. The number of such pair is-
1123 0608f95128899c91069dac6c9
608f95128899c91069dac6c9- 11false
- 22true
- 33false
- 44false
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Answer : 2. "2"
Q: If (x + k ) is the common factor of x2 + ax + b and x2 + cx + d , then what is k equal to ?
1121 060112f43178b94051cea1156
60112f43178b94051cea1156- 1$$ {(d-b)\over {(c-a)}}$$true
- 2$$ {(d-b)\over {(a-c)}}$$false
- 3$$ {(d+b)\over {(c+a)}}$$false
- 4$$ {(d-b)\over {(c+a)}}$$false
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