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Arithmetic Aptitute
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HCF-LCM
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Page 5
41.
Find the number lying between 900 and 1000 which when divided by 38 and 57, leaves in each case a remainder 23.
A.
955
B.
945
C.
935
D.
965
View Answer
42.
In a long division sum the successive remainders from the first to the last were 312, 383 and 1. If the dividend be 86037, find the divisor and the quotient.
A.
244, 5
B.
174, 7
C.
279, 5
D.
274, 1
View Answer
43.
Among how many children may 429 mangoes and also 715 oranges be equally divided?
A.
143
B.
141
C.
147
D.
133
View Answer
44.
Five bells begin to toll together and toll respectively at intervals of 6, 7, 8, 9 and 12 seconds. How many times they will toll together in one hour, excluding the one at the start?
A.
9
B.
7
C.
5
D.
3
View Answer
45.
21 mango trees, 42 apple trees and 56 orange trees have to be planted in rows such that each row contains the same number of trees of one variety only. Minimum number of rows in which the above trees may be planted is:
A.
21
B.
15
C.
19
D.
17
View Answer
46.
The sum and difference of the LCM and he HCF of two numbers are 592 and 518 respectively. If the sum of two numbers be 296, find the numbers.
A.
111, 185
B.
185, 165
C.
185, 111
D.
121, 181
View Answer
47.
The circumferences of the fore and hind wheels of a carriage are 6
3
/
14
metres and 8
1
/
18
metres respectively. At any given moment, a chalk mark is put on the point of contact of each wheel with the ground. Find the distance travelled by the carriage so that both the chalk marks are again on the ground at the same time.
A.
222.5 metres
B.
207.5 metres
C.
217.5 metres
D.
219.5 metres
View Answer
48.
Find the least number of square tiles required for a terrace 15.17 m long and 9.02 m broad.
A.
824
B.
814
C.
818
D.
816
View Answer
49.
Three persons A, B and C run along a circular path 12 km long. They start their race from the same point and at the same time with a speed of 3 km/hr, 7 km/hr and 13 km/hr respectively. After what time will they meet again?
A.
16 hours
B.
10 hours
C.
14 hours
D.
12 hours
View Answer
50.
When in each box 5 or 6 dozens of oranges were packed, three dozens were remaining. Therefore, bigger boxes were taken to pack 8 or 9 dozens of oranges. However, still three dozens of oranges remained. What was the least number of dozens of oranges to be packed?
A.
343
B.
383
C.
363
D.
393
View Answer
1
2
3
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5
Arithmetic Aptitute
Basic Calculations
Simplification
Number System
HCF and LCM
Ratio and Proportion
Partnership
Percentage
Average
Problems based on Ages
Profit and Loss
Simple Interest
Compound Interest
Problems Based on Instalment
Alligation
Time and Work
Work and Wages
Pipes and Cisterns
Time and Distance
Trains
Streams
Elementary Mensuration-I
Elementary Mensuration-II
Height and Distance
Permutation and Combination
Probability
Clocks
Calendar
Logarithm
True Discount
Geometry
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