Tag: history of mathematics

Questions Related to history of mathematics

Multiply $123, 45$ by Urdhwtirgbhyaam method of vedic mathematics.

  1. $5535$

  2. $5675$

  3. $5435$

  4. None of these


Correct Option: A

Multiply $32, 24$ by Urdhwtirgbhyaam method of vedic mathematics.

  1. $758$

  2. $768$

  3. $724$

  4. None of these


Correct Option: B

Multiply $390$ by $11 $ using vedic mathematics.

  1. $4350$

  2. $4290$

  3. $4560$

  4. None of these


Correct Option: B

Multiply $9999$ by $9$ using vedic mathematics.

  1. $89991$

  2. $88991$

  3. $89891$

  4. None of these


Correct Option: A
Explanation:

9999  × 9
= (100000 - 1) 9
= 99999 - 9
= 89991

Multiply $987$ by $11 $ using vedic mathematics.

  1. $10857$

  2. $12457$

  3. $12337$

  4. None of these


Correct Option: A

Multiply $111$ by $11 $ using vedic mathematics.

  1. $1221$

  2. $1231$

  3. $12321$

  4. None of these


Correct Option: A

Multiply $28, 22$ using NIkhilam formula (sub-base) of vedic mathematics.

  1. $616$

  2. $626$

  3. $656$

  4. None of these


Correct Option: A

Multiply $432$ by $9$ using vedic mathematics.

  1. $3788$

  2. $3888$

  3. $3988$

  4. $3778$


Correct Option: B
Explanation:

432  × 9
= 432  × (10 - 1)
= 4320 - 432
= 3888

Multiply $386$ by $11 $ using vedic mathematics.

  1. $4246$

  2. $4348$

  3. $4366$

  4. $4896$


Correct Option: A

Multiply $86$ by $11 $ using vedic mathematics.

  1. $936$

  2. $946$

  3. $956$

  4. $966$


Correct Option: B
Explanation:
To multiply any number by 11 do the following:
Working from right to left
Write the rightmost digit of the starting number down.
Add each pair of digits and write the results down, (carrying digits where necessary right to left).
Finally write down the left most digit (adding any final carry if necessary).
For 8 6
8 (8+6) 6
8 (14) 6
(8+1) 4 6
86×11= 946
So option B is the correct answer.