Tag: numbers in indian and international systems

Questions Related to numbers in indian and international systems

If the digit $1$ is placed after a two digit number whose ten's digit is $t$ and unit's digit is $u$, then the new number is: 

  1. $\displaystyle 10t+u+1$

  2. $\displaystyle 100t+10u+1$

  3. $\displaystyle 1000t+10u+1$

  4. $\displaystyle t+u+1$


Correct Option: B
Explanation:

Given, ten's place digit $= t$ and one's place digit $= u$
Two digit number $= 10\times$ten's place digit+one's place digit
                             $= 10t+u = tu$

If the digit 1 is placed after a two digit number, the new number is $tu1$, 
which now becomes a three digit number. 

The hundreds place digit $= t$, ten's place digit $= u$ and one's place digit $= 1$

$\therefore$ Number $=100\times$hundred's place digit + $10\times$ten's place digit + one's place digit
                   $=100t+10u+1$

So, Option B is correct.

Place value and face value are always equal for

  1. $0$

  2. $1$

  3. any digit

  4. $10$


Correct Option: A
Explanation:

Place value of a digit depends on the place of the digit in the number, while the face value is same as the digit itself. 

Hence, place value and face value are always equal for the digit $0$,
as place value of $0$ is always $0$, irrespective of its position in the number.
So, option A is correct. 

Face value of $4$ in $408,356,112$ is

  1. $400$ million

  2. $4$

  3. hundred million

  4. $0$


Correct Option: B
Explanation:

Face value of a digit is the digit itself.
So, Face value of $ 4 $ in $ 408, 356, 112 $ is $ 4 $.

If the digit $1$ is placed after a two digit number whose tens digit is $'t' $and units digit is $'u',$  the new number is:

  1. $l0t + u + 1$

  2. $100t + 10u + 1$

  3. $t + u + 1$

  4. None of these


Correct Option: B
Explanation:

Placing 1 after two digit number is the indication that,

shift the given digit towards left, so that $t$ is now hundred's digit and $u$ is now tens digit so the value becomes $100t+10u+1$
So $100t+10u+1$ is correct answer

Ten lakhs comes under ______ period

  1. crores

  2. lakhs

  3. thousands

  4. millions


Correct Option: B
Explanation:

Ten lakhs & lakhs places are in
the lakhs period

$10$ million $=$ _______ crore

  1. $10$

  2. $1$

  3. $5$

  4. $100$


Correct Option: B
Explanation:

As we know that $10$ lakh $= 1$ million.

So, $10$ million $= 10 \times 10 $ lakh which is equal to $1$ crore.
Hence, the answer is $1$.

Places according to Indian number system are:

  1. ones and tens

  2. ones, tens and hundreds

  3. ones, tens and thousands

  4. ones, thousands, hundreads and thousands


Correct Option: B
Explanation:

According to the indian number system the places of the number is 

ones,tens and hundereds.
so option A is the correct answer.

$1$ lakh $=$ __________ thousand

  1. $1000$

  2. $100$

  3. $10$

  4. $10000$


Correct Option: B
Explanation:

$1$ lakh $1,00,000= 100$ thousand. 

Hence, the answer is $100$.

Place value of $8$ in $86,93,04,600$ is:

  1. eight crores

  2. eighty crores

  3. crores

  4. eighty six crores


Correct Option: B
Explanation:
The given number is $86,93,04,600$
By using Indian number system, the value of $8$ is $80$ crores.
Hence, the answer is eighty crores.

Place value of $3$ in $712,364,962$ is:

  1. hundred thousand

  2. $300$ thousand

  3. $3$ million

  4. $3$


Correct Option: B
Explanation:

By using Indian number system, the value of $3$ is $3$ lakhs which can be also written as $300$ thousand. 

Hence, the answer is $300$ thousand.