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Multiply the given number as many times as the problem indicates. example: 5^3 is 5 x 5 x 5, which equals 125.

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14y ago

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Is the square of two irrational numbers irrational?

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To figure out the square footage of this odd sized room, you simply need to multiply the numbers. The answer is 2720 square feet.


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To figure the variance on a group of numbers, you must first figure out the mean, which is the average of the set. Then, substract the mean from each number in the set. Square the result of those substractions, and then average the squares. You will then have the variance.


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Put it in a calculator. Or just start multiplying numbers by themselves until you figure it out.


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The Square root of 47 is between which two whole numbers?

To figure this out, I always start with square roots I know, and that are close to 47. So, first, I would figure out that the square root of a number such as 36 is 6. The square root of 49 is 7. Now, since there are no other whole numbers between 6 and 7, and the square root of 47 falls between the square root of 36 and 49, we can say that the square root of 47 is between the whole numbers 6 and 7.


How do you remember the difference between a squared number or prime number?

I can't give a good way to remember prime numbers based on their name, but for square numbers, you can just remember it as a figure: You can think of numbers as a collection of dots, so 1 = * 2 = * * 3 = * * * etc. Now, if you form a square with n dots on the side, the number of dots in the square will be n^2. This is why they are called "square numbers". For instance: 1^2 = 1 * 2^2 = 4 * * * * 3^2 = 9 * * * * * * * * * etc. So the number n^2 is the number of dots in the square with n dots on each side. The ancient Greeks were into this kind of representation of numbers and devoted much study to what are called "figurate numbers", meaning "numbers that can be represented by a figure". In particular, they looked at triangular numbers, rectangular numbers, and pentagonal numbers, in addition to what I just showed you with square numbers. Getting back to your original question, remember square numbers as the number of dots in a *square* of dots. As for primes, if you are having issues with only primes and squares, just remember it as "not square numbers".


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How do you figure the area of a rectangle that has a perimeter of 36 cm?

If it was a square, the answer would be 81 square cm. The area will be the product of two numbers whose sum is half the perimeter.