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Q: In multiplication if you double one of the factors you also double the product is that true?

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A product is the answer to a multiplication question. For instance, 4 is the product of 2x2.Also,In mathematics, a product is the result of multiplying, or an expression that identifies factors to be multiplied.

product , multiply also, division reversal times, factor, and of!

The multiplicand is multiplied by the multiplier to obtain the product. They are both also known as factors.

please help with this math question. What is 70xy as a product of its factors? U can give exampes also

Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.

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A product is the answer to a multiplication question. For instance, 4 is the product of 2x2.Also,In mathematics, a product is the result of multiplying, or an expression that identifies factors to be multiplied.

A factor is a number in multiplication. It's the number used to multiply with others to get the answer (also called the product in multiplication) 1,2,3,4,6 and 12 are factors for 12. 8]

product , multiply also, division reversal times, factor, and of!

There are many properties of multiplication. There is the associative property, identity property and the commutative property. There is also the zero product property.

The multiplicand is multiplied by the multiplier to obtain the product. They are both also known as factors.

A product is the answer to a multiplication problem.example: 5x10=50 where 50 is the product------------------------------------------------------------------------------------------------A product number may also be a number used to identify a thing produced in a factory.

The product is the result of multiplying two or more numbers.In the calculation 3 x 5 = 153 is the multiplicand and 5 is the multiplier. Both of them are factors, and 15 is the product. 15 is also referred to as a multiple of the numbers - 15 is a multiple of 3, and 15 is a multiple of 5.

in multiplication the factor is one of the numbers being multiplied. factor x factor = product ____________________________________________________________________ That's right. Also a factor can be in division, ex : 10 as a product, 2 x 5 = 10. 2 and 5 are both factors of 10, which is the product. ______________________________________________________________________

please help with this math question. What is 70xy as a product of its factors? U can give exampes also

Product means the things you buy at the store.There is also the math product. Which means theanswer for a multiplication problem.It can also mean a product, no food produce, but a buyer one, anything you buy.product means like an item

As a product of its prime factors: 2*37 = 74 Note that 1 and 74 are also factors

Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.Originally they were probably invented as a shortcut for repeated multiplication, just as multiplication is a shortcut for repeated addition. However, it was eventually found that, just as fractional factors, fractional exponents can also be given a reasonable - and very useful - definition.

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