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Instructions
What should come in place of the question mark (?) in the following questions ?
Question 1:Â ${2^{0.2}} \times 64 \times {8^{1.3}} \times {4^{0.2}} = {8^?}$
a)Â 2.7
b)Â 2.5
c)Â 3.7
d)Â 3.2
e)Â None of these
Question 2:Â 83% of 6242 x 12% of 225 = ?
a)Â 146286.42
b)Â 134263.18
c)Â 139883.22
d)Â 1562218.23
e)Â None of these
Question 3:Â $1{1 \over 8} + 1{6 \over 7} + 3{3 \over 5}$ = ?
a)Â $8{{121} \over {140}}$
b)Â $6{{163} \over {280}}$
c)Â $9{{197} \over {280}}$
d)Â $7{{117} \over {140}}$
e)Â None of these
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Question 4:Â ? Ă· 25 Ă· 12 = 248.76
a)Â 74628
b)Â 497.52
c)Â 62452
d)Â 870.66
e)Â None of these
Question 5:Â ${(73)^3}$ = ?
a)Â 365127
b)Â 298627
c)Â 305867
d)Â 389017
e)Â None of these
Instructions
What should come in place of the question mark (?) in the following questions?
Question 6:Â $\sqrt[3]{1331}$ =
a)Â 27
b)Â 21
c)Â 17
d)Â 9
e)Â None of these
Question 7:Â 188.21 – 27.54 – 11.93 = ?
a)Â 139.74
b)Â 126.64
c)Â 148.74
d)Â 184.64
e)Â None of these
Question 8:Â 1268 Ă· 8 Ă· 2 = ?
a)Â 71.75
b)Â 317
c)Â 268
d)Â 79.25
e)Â None of these
Question 9:Â ${8^{1.1}} \times {4^2}^{.7} \times {2^{3.3}} = {2^?}$
a)Â 7.1
b)Â 14
c)Â 0.5
d)Â 9
e)Â None of these
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Instructions
What approximate value will come in place of question mark (?) in the given questions? (You are not expected to calculate the exact value).
Question 10:Â 344 Ă· 4.99 + 144.08 Ă· 8.89 =?
a)Â 119
b)Â 85
c)Â 43
d)Â 54
e)Â 132
Question 11:Â 43.99 x 20.001 – 1439 Ă· 6 = ?
a)Â 500
b)Â 640
c)Â 540
d)Â 600
e)Â 680
Question 12:Â 459.85 + 519.82 = ?% of 1399.92
a)Â 90
b)Â 70
c)Â 75
d)Â 50
e)Â 80
Question 13:Â 40 % of 309 Ă· 4 + ? = 6.9992
a)Â 24
b)Â 18
c)Â 42
d)Â 56
e)Â 34
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Answers & Solutions:
1) Answer (E)
Expression : ${2^{0.2}} \times 64 \times {8^{1.3}} \times {4^{0.2}} = {8^?}$
=> $(2)^{0.2} \times (2)^6 \times (2)^{3 \times 1.3} \times (2)^{2 \times 0.2} = (2)^{3 \times x}$
=> $(2)^{0.2 + 6 + 3.9 + 0.4} = (2)^{3 x}$
=> $(2)^{10.5} = (2)^{3 x}$
Comparing powers of 2, we get :
=> $3x = 10.5$
=> $x = \frac{10.5}{3} = 3.5$
2) Answer (C)
Expression : 83% of 6242 x 12% of 225 = ?
= $(\frac{83}{100} \times 6242) \times (\frac{12}{100} \times 225)$
= $5180.86 \times 27$
= $139883.22$
3) Answer (B)
Expression : $1{1 \over 8} + 1{6 \over 7} + 3{3 \over 5}$ = ?
= $(1 + 1 + 3) + (\frac{1}{8} + \frac{6}{7} + \frac{3}{5})$
= $5 + (\frac{35 + 240 + 168}{280})$
= $5 + \frac{443}{280} = 5 + \frac{280 + 163}{280}$
= $5 + (1 + \frac{163}{280}) = 6{{163} \over {280}}$
4) Answer (A)
Expression : ? ÷ 25 ÷ 12 = 248.76
=> $\frac{x}{25} \times \frac{1}{12} = 248.76$
=> $x = 248.76 \times 300$
=> $x = 74628$
5) Answer (D)
Expression : ${(73)^3}$
= $73 \times 73 \times 73$
= $5329 \times 73 = 389017$
Shortcut Method : We can find the last two digits of $73^3$, which is ’17’
Thus, ans – (D)
6) Answer (E)
Expression : $\sqrt[3]{1331}$
= $\sqrt[3]{11 \times 11 \times 11}$
= $11$
7) Answer (C)
Expression : 188.21 – 27.54 – 11.93 = ?
= 188.21 – 39.47
= 148.74
8) Answer (D)
Expression : 1268 ÷ 8 ÷ 2 = ?
= $\frac{1268}{8} \div 2$
= $\frac{158.5}{2} = 79.25$
9) Answer (E)
Expression : ${8^{1.1}} \times {4^2}^{.7} \times {2^{3.3}} = {2^?}$
=> $(2)^{3 \times 1.1} \times (2)^{2 \times 0.7} \times (2)^{3.3} = (2)^x$
=> $(2)^{3.3} \times (2)^{1.4} \times (2)^{3.3} = (2)^x$
=> $(2)^{3.3 + 1.4 + 3.3} = (2)^x$
Comparing both sides, we get :
=> $x = 3.3 + 1.4 + 3.3 = 8$
10) Answer (B)
Expression : 344 ÷ 4.99 + 144.08 ÷ 8.89 =?
= $(\frac{345}{5}) + (\frac{144}{9})$
= $69 + 16 = 85$
11) Answer (B)
Expression : 43.99 x 20.001 – 1439 Ă· 6 = ?
= $(44 \times 20) – (\frac{1440}{6})$
= $880 – 240 = 640$
12) Answer (B)
Expression : 459.85 + 519.82 = ?% of 1399.92
=> $460 + 520 = \frac{x}{100} \times 1400$
=> $980 = 14x$
=> $x = \frac{980}{14} = 70$
13) Answer (B)
40 % of 249 Ă· 4 + ? = 6.9992
0.40*249/4 –Â 6.9992 = ?
? = 18
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