Express as rupees using decimals,

Find the value of $x$: $10.5 \div x = 1.05 \div 0.5$.

If $\displaystyle\frac { 1 }{ 6.198 } = 0.16134$, then the value of $\displaystyle\frac { 1 }{ 0.0006198 } $ is.

Consider the following quotients:
I.   $368.39$ divided by $17$.
II.  $170.50$ divided by $62$.
III. $875.65$ divided by $83$.
Their correct sequence in decreasing order is ?

Simplified value for $(17.5+2.5)\div 5$ is

If $\displaystyle \frac{547.527}{0.0082}=x $, then the value of $\displaystyle \frac{547527}{82}$ is 

The sum of first 100 natural numbers is divisible by

How many numbers from 1 to 100 written in decimal form have the digit 5 in them?

The number equal to 7 hundredths is

The number equal to 22 thousandths is

$\displaystyle 225.500\div 0.5$ =

Solve:
$\displaystyle 122.5 \div 1000 = $

If the cost of $20$ fans is Rs. $248.50$, then the cost of one fan is

3 tenth 5 thousandths is written as

Divide $150.75\div 0.6$

$143.6\div 2000= .............$

$58+\frac {3}{100}+\frac {7}{1000}= ......$

A bar over a sequence of digits in a decimal indicates that the sequence repeats indefinitely. What is the value of $\displaystyle \left( { 10 }^{ 4 }-{ 10 }^{ 2 } \right) \left( 0.00\overline { 12 }  \right) $

Which one of the following is a non-terminating and repeating decimal?

$4.036$ divided by $0.04$ gives:

Divide:
$12.36\div12$

Evaluate:
$23.112\div2.4$

Divide:
$105.55\div 5$

Evaluate:
$2446.83\div3.1$

Evaluate: $25.25\div2.5$

Solve the following:

Solve the following:
$0.45\div 5$

Solve the following:
$0.4\div 20$

Solve the following:
$44.3\div 10$

Solve the following:
$2.3\div 100$

Which number is equal to $\left(\displaystyle\frac{0.1}{0.01}+\frac{0.01}{0.1}\right)$?

0.99 x = 100, then x = ?

Express the following decimal in the form $\dfrac{p}{q}$: 

Express the following decimal in the form $\dfrac{p}{q}$: 

The result of $(54.327\times 357.2\times 0.0057)$ is the same as

Lakshmi is 150 cm tall. What is her height in metres ? 

Evaluate : $\displaystyle \frac{0.0203\times2.92}{0.0073\times14.5\times0.7}$

Which integer values of $j$ would give the number $-37,129 \times 10^j$ a value between -100 and -1?

If $\sqrt{.04\times .4\times a} = .004\times .4\times \sqrt{b}$, then $\dfrac{a}{b}$ is 

The value of $\dfrac { { \left( 0.96 \right)  }^{ 3 }-{ \left( 0.1 \right)  }^{ 3 } }{ { \left( 0.96 \right)  }^{ 2 }+0.096+{ \left( 0.1 \right)  }^{ 2 } } $ is:

If $x = 16.2357$, then $\dfrac{x}{10} = $

If a decimal number is divided by $1000$, then the decimal point shifts to the _____ by _____ positions.
(Fill in the blanks respectively from the options given below)

Perform division of numbers:
$1234.46\div8$

Fill in the banks: 

$54.327\times 357.2\times 0.0057$ is the same as.

Simplify $\left[\displaystyle\frac{(0.333)^3}{(0.111)^2}-\frac{(0.222)^4}{(0.111)^3}\right]$.

Divide $125.625$ by $0.5$