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Q: Does a square number multiplied by another always equal a square number?
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Related questions

When can the square of a negative number be negative?

This can never be. The square of any number will always be positive. Any positive number multiplied by another positive number will be positive, while any negative number multiplied by another negative number will be positive.


A number that produces another number (it's square) when multiplied by itself?

The square root of a number, when multiplied by itself, will produce that number.


What is A number that produces another number (its square ) when multiplied by itself?

the square root


A number that produces another number it's square when multiplied by itself?

square root


A number that produces another number it’s square when multiplied by itself?

Square root


A number that produces another number when multiplied by itself?

square root


Why is the square of a number always a positive number?

The square of a number is always two numbers multiplied together. A positive times a positive is always positive, and a negative times a negative is always positive.


A number that produce another number its square when multiplied by itself?

The number you are referring to is the square root of the second number. In mathematical terms, if you have a number "x" and it produces the square of another number "y" when multiplied by itself, then x is the square root of y. For example, if x * x = y, then x is the square root of y.


What does square root key mean?

As an example, the square root of 49 is 7. It's this because the square root of a number is another number multiplied by itself(7X7=49).


In Mathematics what is the definition of square numbers?

In Mathematics, a square number is an integer that is the square of another integer. It is equal to a positive whole number multiplied by itself. For example, 9 is a square number because it is equal to 3x3.


What is the number that is multiplied by another number to find the product?

"square root" if the two numbers are the same "multiplier" for any case


Is the LCM of 2 square numbers always another square number?

Yes