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A modern personal computer is capable of multiplying two numbers in just a few nanoseconds. A nanosecond is a unit of time equal to one billionth of a second.

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Q: A modern personal computer is capable of multiplying two numbers in a few?
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Related questions

How is multiplying rational numbers like multiplying fractions and multiplying decimals?

Fractions and decimals are usually rational numbers. Besides, multiplying rational and irrational numbers is also similar.


What is the result of multiplying numbers called?

The result of multiplying numbers is called the product.


When was the first computer established?

The first computer on record was in the year 1822. This computer was the first automatic computing machine and was capable of computing several sets of numbers.


How is multiplying complex numbers similar to multiplying polynomials?

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Why is estimating not as helpful when multiplying very small numbers?

It is not as helpful when multiplying very small numbers because the numbers are going to be very east to answer. That is why estimating is not as helpful when multiplying very small numbers.


Are you supposed to borrow when multiplying?

There is no need to borrow when multiplying. You need to carry numbers when multiplying but not borrow.


How is multiplying a decimal by a whole number the same as multiplying 2 whole numbers?

It is not. When multiplying two whole numbers you need not be concerned about placing the decimal point in the answer.


What numbers cant you make by multiplying prime numbers?

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Why does multiplying numbers by ten move the decimal point to the right?

why does multiplying numbers by ten move the decimal point to the right


How is multiplying mixed numbers different than multiplying fractions?

if you have mixed numbers you make them into improper fractions before you multiply


How do you square numbers?

You square numbers by multiplying the number by itself.


Why would multiplying numbers in scientific notation be easier than multiplying them the regular way?

Multiplying numbers in scientific notation is easier when the numbers are very, very large or very, very small. Multiplying 0.000000000385 x 0.0000000474 is a pain. Multiplying 3.85 x 10-10 x 4.74 x 10-8 is not.