# Quiz Discussion

A mobile company offered to pay the Indian Cricket Team as much money per run scored by the side as the total number it gets in a one-dayer against Australia. Which one of the following cannot be the total amount to be spent by the company in this deal ?

Course Name: Quantitative Aptitude

• 1] 21904
• 2] 56169
• 3] 101761
• 4] 121108
##### Solution
No Solution Present Yet

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# Quiz
1
Discuss

Given $$\sqrt 2 = 1.414.$$   Then the value of $$\sqrt 8$$  + $$2\sqrt {32}$$  -  $$3\sqrt {128}$$  + $$4\sqrt {50}$$   is = ?

• 1] 8.426
• 2] 8.484
• 3] 8.526
• 4] 8.876
##### Solution
2
Discuss

In the equation $$\frac{{4050}}{{\sqrt x }} = 450{ \text{}}$$   the value of x is = ?

• 1] 9
• 2] 49
• 3] 81
• 4] 100
##### Solution
3
Discuss

The least number of 4 digits which is a perfect square is = ?

• 1] 1000
• 2] 1016
• 3] 1024
• 4] 1036
##### Solution
4
Discuss

If $$\sqrt {33} = 5.745{ \text{}}$$   then which of the following values is approximately $$\sqrt {\frac{3}{{11}}} { \text{ ?}}$$

• 1] 1
• 2] 6.32
• 3] 0.5223
• 4] 2.035
##### Solution
5
Discuss

If $$\sqrt 5 = 2.236{ \text{,}}$$   then the value of $$\frac{1}{{\sqrt 5 }}$$ is = ?

• 1] 0.367
• 2] 0.447
• 3] 0.745
• 4] None of these
##### Solution
6
Discuss

$$99 \times 21 - \root 3 \of ? = 1968$$

• 1] 1367631
• 2] 111
• 3] 1366731
• 4] 1367
##### Solution
7
Discuss

The digit in the units place in the square root of 15876 is

• 1]

8

• 2]

6

• 3]

4

• 4]

2

##### Solution
8
Discuss

$${\left( {15} \right)^2} + {\left( {18} \right)^2} - 20 = \sqrt ?$$

• 1] 22
• 2] 23
• 3] 529
• 4] 279841
• 5] None of these
##### Solution
9
Discuss

Given that $$\sqrt {13} = 3.605$$   and $$\sqrt {130} = 11.40$$  . find the value of $$\sqrt {1.30}$$  + $$\sqrt {1300}$$  + $$\sqrt {0.0130}$$   = ?

• 1] 36.164
• 2] 36.304
• 3] 37.164
• 4] 37.304
##### Solution
10
Discuss

The smallest natural number which is a perfect square and which ends in 3 identical digits lies between ?

• 1] 1000 and 2000
• 2] 2000 and 3000
• 3] 3000 and 4000
• 4] 4000 and 5000
# Quiz