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MOST IMPORTANT quantitative aptitude - 9 EXERCISES

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The following question based on average topic of quantitative aptitude

Questions : The average of 25 results is 20. The average of first 12 results is 15 and that of the last 12 results is 18. Then, the 13th result is :

(a) 104

(b) 103

(c) 101

(d) 100

The correct answers to the above question in:

Answer: (a)

Value of 13th result

= 25 × 20 – 12 × 15 – 12 × 18

= 500 – 180 – 216 = 104

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Read more simple average Based Quantitative Aptitude Questions and Answers

Question : 1

Find the average of 1.11, 0.01, 0.101, 0.001, 0.11

a) 0.1264

b) 0.1164

c) 0.2554

d) 0.2664

Answer: (d)

Using Rule 1,

Average of two or more numbers/quantities is called the mean of these numbers, which is given by

$\text"Average(A)" = \text"Sumof observation / quantities"/\text"No of observation / quantities"$

∴ S = A × n

Required average

${1.11+0.01+0.101+0.001+0.11}/5$

= ${1.332}/5$ = 0.2664

Question : 2

The average of 30 numbers is 40 and that of other 40 numbers is 30. The average of all the numbers is

a) 34

b) 34.5

c) 35

d) 34$2/7$

Answer: (d)

Average of all numbers

= ${30×40+40×30}/70$

= $240/7$ = 34$2/7$

Aliter : Using Rule 10,

Here, $n_1$ = 30, $a_1$ = 40

$n_2$ = 40, $a_2$ = 30

∴ Average = ${n_1a_1+ n_2a_2}/{n_1+ n_2}$

Question : 3

The arithmetic mean of the following numbers 1, 2, 2, 3, 3, 3, 4, 4, 4, 4, 5, 5, 5, 5, 5, 6, 6, 6, 6, 6, 6 and 7, 7, 7, 7, 7, 7, 7 is

a) 14

b) 20

c) 5

d) 4

Answer: (c)

Using Rule 2,

If the given observations (x) are occuring with certain frequency (A) then,

$Average = {A_1x_1+A_2x_2+...............+A_nx_n}/{x_1+x_2+......+x_n}$

where, $A_1, A_2, A_3, .......... A_n$ are frequencies

Required mean

= ${1×1+2×2+3×3+4×4+5×5+6×6+7×7}/{1+2+3+4+5+6+7}$

= ${1+4+9+16+25+36+49}/28$

= $140/28$ = 5

Question : 4

The average of 100 numbers is 44. The average of these 100 numbers and 4 other new numbers is 50. The average of the four new numbers will be

a) 176

b) 24

c) 200

d) 800

Answer: (c)

Sum of 4 new numbers

= 50 ×104 – 100 × 44

= 5200 – 4400 = 800

∴ Average = $800/4$ = 200

Aliter : Using Rule 19,

Here, N = 100, T = 44

n = 4, y = 50 – 44 = 6

∴ Average of new numbers

= T+ $({N/n}+1)$

= 44+ $({100/4}+1) ×6$

= 44 + 26 × 6

= 44 + 156 = 200

Question : 5

The average weight of A, B and C is 45 kg. If the average weight of A and B be 40 kg and that of B and C be 43 kg, then the weight (in kg) of B is

a) 31

b) 17

c) 26

d) 20

Answer: (a)

Weight of B = (A + B)’s weight + (B + C)’s weight – (A + B + C)’s weight

= 40 × 2 + 43 × 2 – 45 × 3

= 80 + 86 – 135

= 166 – 135 = 31 kg

Question : 6

The average of 10 numbers is 7. If each number is multiplied by 12, then the average of the new set of numbers will be

a) 82

b) 84

c) 19

d) 7

Answer: (b)

If each number is multiplied by a certain number, then the average is also multiplied by that number.

∴ Required average =7×12 = 84

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