Mixed Quantitative Aptitude Questions Set 221
- The number of boys in a class are x and the number of girls are 4 less than the number of boys. The sum of weight of boys is 630 and the average weight of boys is 45 kg. If 2 students are selected for a exam then what will be the probability that the number of boys the numbers of girls are equal ?
4/935/6982/26536/1291/5Option B
Total number of boys = x
number of girls = x – 4
the number of boys = 630/45 = 14
the number of girls = 14 – 4 = 10
probability = 14C1 * 10C1 / 24C2
= 14 * 10 * 2/24 * 23 = 35/69 - Difference between CI received in first 1.5 years at 20% per annum compounded annually and CI received in last 1.5 years at same rate of interest in compounded half yearly on the same sum is rs.495, then find the sum ?
3200048000300005200045000Option E
Let sum = 100x
total rate of in 1st 1.5 years = 20 + 10 + 20 * 10 /100 = 32%
CI received = 100x * 32/100 = 32x
CI received in last 1.5 years = 100x * 1.1 * 1.1 * 1.1 – 100x = 33.1x
difference = 33.1x – 32x = 495
1.1x = 495
x = 450
sum = 100x = 100* 450 = 45000 - X and Z alone can do a piece of work in 25 days and 30 days respectively, while Y takes as half time as X and Z take together. If they start working alternatively starting by Y, followed X and Z respectively, then find in how many days work will be completed ?
5 8/17 days12 9/11 days8 2/5 days6 3/5 days26 3/8 daysOption B
LCM of 25 and 30 = 150
efficiency of X = 150/25 = 6
efficiency of Z = 150/30 = 5
efficiency of Y = 22
when all three works alternatively
3 days work = 22 + 6 + 5 == 33 work
in total 12 days = 12/3 * 33 = 132 work
remaining work = 150 – 132 = 18
remaining work completed by Y = 18/22 = 9/11 day
total days = 12 9/11 days - A boat takes total 10 hours to cover the distance of 84 km in upstream and 84 km in downstream. If the speed of boat is increased by 12km/hr, then the new upstream speed is doubled of its usual speed. Find the time taken by boat to cover 140 km in downstream.
5826.52.5Option A
Let speed of boat = x km/hr
speed of stream = y km/hr
downstream speed = x + y
upstream speed = x – y
new speed of boat = x + 12
upstream speed = x + 12 – y
2 (x – y ) = x + 12 – y
x – y = 12
upstream speed = 12
time taken by boat to cover 84 km in upstream 84/12 = 7
time taken by boat in downstream = 10 – 7 = 3
downstream speed = 84/3 = 28 km
time taken by boat to cover 140 km in downstream = 140/28 = 5 hours - A and B started a partnership business with investment (x + 500) and (x – 1000) respectively. After 6 months a withdrew 40% of his amount. If profit received by A at the end of the year is 2800 out of the total profit rs.4800, then what is the value of ‘x’ ?
40002000150030005600Option D
Investment of A = (x + 500)* 6 + ( x + 500)* .6 * 6 = 6(1.6x + 800)
investment of B = (x – 1000) * 12
profit of A = 2800
profit B = 4800 – 2800 = 2000
6( 1.6x + 800)/(x – 1000)12 = 2800/2000
8x + 4000 = 14x – 14000
x = 3000 - I. 2x^2 – 13x + 15 = 0
II. y^2 – 6y + 8 = 0
X > YX < YX ≤ YX ≥ YX = Y or no relation.Option E
I. 2x^2 – 10x – 3x + 15 = 0
2x = 10, 3
x = 5 , 1.5
II. y^2 – 4y – 2y + 8 = 0
y = 4, 2 - I. x^2 – 27x + 92 = 0
II. y^2 – 17y + 60 = 0
X > YX < YX ≤ YX ≥ YX = Y or no relation.Option E
I. x^2 – 23x – 4x + 92 = 0
x = 23, 4
II. y^2 – 12y – 5y + 60 = 0
y = 12 , 5 - I. x^2 = 196
II. y^3 = 4096X > YX < YX ≤ YX ≥ YX = Y or no relation.Option B
I. x^2 = 196
x = 14, -14
II. y^3 = 4096
y = 16 - I. 5x^2 – 7x + 2 = 0
II. y^2 + 12y + 32 = 0X > YX < YX ≤ YX ≥ YX = Y or no relation.Option A
I. 5x^2 – 5x – 2x + 2 = 0
5x = 5, 2
x = 1, .4
II. y^2 + 8y + 4y + 32 = 0
y = -8, -4 - I. 3x^2 – 19x + 20 = 0
II. 4y^2 – 6y + 2 = 0
X > YX < YX ≤ YX ≥ YX = Y or no relation.Option A
I. 3x^2 – 15x – 4x + 20 = 0
3x = 15, 4
x = 5, 1.33
II. 4y^2 – 4y – 2y + 2 = 0
4y = 4, 2
y = 1. .5
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