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Q: Why is the product always less than one when you multiply a fraction by another proper fraction?

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The product would always be 0.

That is true.

The only generalisation posible is that it will always be a rational number. The product can be positive or negative; it can be a fraction or an integer, it can be larger or smaller.

No, the product will always be even.

A fraction multiplied by its reciprocal is always equal to one. This is because the reciprocal is an inversion of the fraction. The denominator of a fraction is the same number as the numerator of the reciprocal, and vice versa. The product of this is a fraction with the same numbers for the denominator and reciprocal, which is also known as an equivalent fraction. Equivalent fractions are always equal to one.

its always the same

The product is not always greater than 1.

Multiply the numerators together. Multiply the denominators together. Reduce, if possible. The answer when multiplying fractions together will always be lower than either.

One possible conjecture: The product is always an odd number. Another possible conjecture: The product is always greater than either of them. Another possible conjecture: Both odd numbers are always factors of the product. Another possible conjecture: The product is never a multiple of ' 2 '. Another possible conjecture: The product is always a real, rational number. Another possible conjecture: The product is always an integer.

No the product of two integers will not always be a positive, because if you multiply a positive and a negative you'll get a negative.

When you multiply a fraction by its recipricol you will always end with the answer of 1.EX.4/6 x 6/4 = 14x6=246x4=2424 divided by 24 = 1

The fraction is always exactly equal to ' 1 ', and so it doesn'tchange the value of the quantity that you multiply by it.

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