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# Decimal Fraction Questions

Home > Quantitative Aptitude > Decimal Fraction > General Questions
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Choose the correct option.

0.0002 x 0.5=?

A0.1

B0.0001

C0.001

D0.01

Explanation:

2 x 5=10, sum of decimal places =4
so, 0.002x 0.05 =0.0010 = 0.001

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Choose the correct option.

16.02 x 0.001 =?

A1.6021

B0.001602

C0.01602

D0.1602

Explanation:

1602 x 1 = 1602. sum of the decimal place = 5
so, 16.02 x0.001 = 0.01602

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Choose the correct option.

0.014 x 0.014 = ?

A196

B0.000196

C0.00196

D19.6

Explanation:

14 x 14 =196. sum of decimal places = 6
0.014 x0.014 =0.000196

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Choose the correct option.

40.83 x1.02 x 1.2 =?

A58.7952

B41.6466

C42.479532

D49.97592

Explanation:

4083 x 102 x 12 = 4997592.sum of the decimal places =5.
so, 40.83 x 1.02 x1.2 = 49.97592

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Choose the correct option.

0.04 x 0.0162 is equal to :

A$$6.48 \times 10^{-6}$$

B$$6.48 \times 10^{-3}$$

C$$6.48 \times 10^{-4}$$

D$$6.48 \times 10^{-5}$$

Explanation:

4 x 162 =648. sum of the decimal places = 6.
so, $$0.04 \times 0.0162=0.000648=6.48 \times 10^{-4}$$

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Choose the correct option.

$$3\times0.3\times0.003\times30=?$$

A0.0243

B0.0000243

C0.000243

D0.00243

Explanation:

$$3\times3\times3\times3\times30=2430$$ sum of the decimal places =6.
so, $$3\times0.3\times0.03\times0.003\times30=0.002430=0.00243$$

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Choose the correct option.

How many digits will be there to the right of the decimal point in the product of 95.75 and .02554 ?

A7

B5

C6

DNone of these

Explanation:

Sum of decimal places = 7.
Since the last digit to the extreme right will be zero (5 x 4=20), so there will be 6 significant digits to the right of the decimal point.

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Choose the correct option.

Their correct sequence in decreasing order is :

A3,1,2

B1,3,2

C2,1,3

D2,3,1

Explanation:

Here is no explanation for this answer

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Choose the correct option.

$$\frac{1}{0.04}$$ is equal to:

A25

B$$\frac{1}{40}$$

C$$\frac{2}{5}$$

D2.5

Explanation:

$$\frac{1}{0.04}=\frac{100}{4}=25$$

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Choose the correct option.

$$\frac{.009}{?}=0.1$$

A9

B0.0009

C0.09

D0.9

Explanation:

Let $$\frac{.009}{x}=0.1$$
Then, $$x = \frac{.009}{.01}=\frac{.9}{1}=.9$$

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