Nothing happens to the fraction.
The answer depends on what you do to rename the fractions.
You make a bigger unit.-1/24/22 (7:56)
The answer depends on the units used for the 1, and what units c refers to.
30 miles per hour, as a fraction is 30 mph. Representing a measure as a fraction does not require one to change units. And, if a change in units is required, then YOU need to specify which units.30 mph, for example, is also 1/120 miles per second, or approx 186282 miles per second. It is not possible for us to guess what alternative units you my want!
The answer depends on the units used for 88: ounces? grams? pennies?
The answer depends on what you do to rename the fractions.
It is 12.5 mm. A fractional representation does not imply a change in the measurement units. If this is required then you need to specify the units into which the quantity is to be converted.
You make a bigger unit.-1/24/22 (7:56)
you would have to convert the units to be alike.
Not all magnitudes in nature come in integer units.
When a mixed number (a whole number and a fraction) is written as a decimal, the decimal point divides the whole number and the fractional part. 12 and 75/100 = 12.75 a dot placed after the figure representing units in a decimal fraction.
10/1 units, presumably.
In order to convert from a mixed number to a fraction you need to multiply the units part by the denominator. In this case the units part is 4 and the denominator is 5. Multiply these to get 20. The next step is to add this on to the numerator we already have. 20+3 = 23. Thus 4 3/5 as a vulgar fraction is 23/5
to be for real i truly don't know but first you need to make the units the same and that's called renaming the you subtract
The fractional scale on a map represents the ratio between the distance on the map and the actual distance on the ground. It is typically written as a fraction, such as 1:50,000, indicating that one unit of measurement on the map is equivalent to 50,000 of the same units in the actual world. This scale helps users understand the relationship between map distances and real-world distances.
It is the denominator
What is a fraction in which the numerator and denominator represent the same amount but are in different units?