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Q: When dividing two fraction you must filp the fraction over and then multiply?
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What are equivalent fractions for 15?

15 is an integer, not a fraction. If you must, you can express it as a fraction as 15/1.Multiply the numerator (top) and the denominator (bottom) of this fraction by any non-zero integer. You will have an equivalent fraction.15 is an integer, not a fraction. If you must, you can express it as a fraction as 15/1.Multiply the numerator (top) and the denominator (bottom) of this fraction by any non-zero integer. You will have an equivalent fraction.15 is an integer, not a fraction. If you must, you can express it as a fraction as 15/1.Multiply the numerator (top) and the denominator (bottom) of this fraction by any non-zero integer. You will have an equivalent fraction.15 is an integer, not a fraction. If you must, you can express it as a fraction as 15/1.Multiply the numerator (top) and the denominator (bottom) of this fraction by any non-zero integer. You will have an equivalent fraction.


Why do you have to multiply or divide both the numerater and denominator of a fraction to find an equivalent fraction?

Whatever you multiply or divide the numerator by, you must do the same to the denominator. If you multiply or divide the numerator and denominator by different numbers, you change the value of the fraction and turn it into a different number. After that, nothing is "equivalent" any more ... you're working with a changed number.


What happens when you divide a number by 0.5?

When you divide a number by 1/2, you multiply it by 2. Imagine that you are dividing two fractions ; 1/1 / 1/2. In order to divide the fractions, you must flip the second fraction making it 2/1 and then multiply 1/1 by 2/1. This will give you two. Thus 1/0.5=1*2.


How do you check an equivalent fraction with multiplication and division?

If you start with a fraction p/q and are told that x/y is an equivalent fraction, then the simplest check is to cross-multiply: p*y must be equal to q*x.


How do you reduce fraction to lowest term?

if both numbers can be divided by the same number. you must find all of the dividing things or else it is not lowest term. but not divide by one