# 378 multiply by 497. what is very easy method to solve this problem????

2
by mk8b7nabindElean

• qais
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2015-12-24T22:27:57+05:30

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Get into nearest 100s, i.e.
497 = (500 - 3)
so, 378× 497
=378×(500 -3)
=189000 - 1134
=187866
2015-12-28T20:12:10+05:30

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Certified answers contain reliable, trustworthy information vouched for by a hand-picked team of experts. Brainly has millions of high quality answers, all of them carefully moderated by our most trusted community members, but certified answers are the finest of the finest.
Hi students!
There are many methods to solve multiplication problem, but the easiest way is to multiply all the digit one by one. Here is your method.

Firstly, multiply the numbers in unit’s place like 8x7 = 56

Then multiply the tens place of the first number with the unit’s place second number and the first number of unit place and with the ten’s place of the second number.

After this, add the numbers like [(7x7) + (8x9)] = 49 + 72 = 121.

Then multiply the hundred’s place of the first number with the one’s place of the second number and one’s place of the first number with the hundred’s place of the second number and add.

After this, multiply the ten’s values of both the numbers and add this to the sum of the previous two products.

Here is the method; (3x7) + (8x4) + (7x9) = 21 + 32 + 63 = 116

The next step is to x the tens digit of the first number with the hundred’s place digit of the second number and then x the hundred’s digit of the first number with the ten’s place of the second number and also add them like this, (3x9) + (4x7) = 27 + 28 = 55

Then the last step is to multiply the hundred’s place of both the numbers available and the answer will be 12.

Now you will have all the 6 numbers so write them in the reverse order. 12 55 116 121 56

Now write 6 in unit place, 5+1 = 6 in ten’s place, 12 + 6 = 18 where 8 will place in the hundred’s and 1 will be carried.

The 11 + 5 = 16+1 = 17, where 7 in thousand’s place and 1 carried.

Then the remaining 8 will be placed in ten thousand’s place.

Finally, write 1 in hundred thousand’s place.