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A Fraction to Unit Rate Calculator

Fraction to Unit Rate Calculator:

Imagine a house divided into two sections which are 60 square meters each. How many square meters in total would the house be?

Calculator

The unit rate calculator allows you to calculate the rate of units between 2 associated items. In affect, the unit rate calculator is a type of ratio calculator as the two figures are in direct relationship to each other. A common unit rate we are familiar with is kilometres per hour or miles per hours. Another example of a unit rate is the money shared in a group, this would give us euros per person, dollars per person or pounds per person. As these examples illustrate, the unit rate defines the single unit of value of a group of the same items.If you found the Unit Rate Calculator useful, it would really help us if you could take a few seconds to provide a rating for the calculator and / or share to social media. This helps us to keep this calculator and our other calculators free for everyone to use, wherever they are in the world, however rich or poor.

Significant Figures Calculator Speed Distance Time Calculator Unit Rate Calculator Mod Calculator Estimate the Difference Calculator Ratio Calculator Online Common Factors Calculator Diamond Problem Solver Distance Calculator Adding Percentage Calculator Multiplying Square Roots Calculator Permutations and Combinations CalculatorUnit Rate Calculator: Give your comparisons a sense in the real world by learning about a special type of ratio called Unit Rate. Make your Calculations Simple and Interesting taking the help of the online tool for Unit Rate over here. The handy calculator tool provides the unit rate of the given number you entered in a split second. Get to know the Procedure on how to find the Unit Rate provided in detail in the coming modules. (Source: onlinecalculator.guru)

Hour

A rate is a special ratio in which the two terms are in different units. For example, if a 12-ounce can of corn costs 69¢, the rate is 69¢ for 12 ounces. This is not a ratio of two like units, such as shirts. This is a ratio of two unlike units: cents and ounces. The first term of the ratio (69¢) is measured in cents, and the second term (12) in ounces. You can write this rate as 69¢/12 ounces or 69¢:12 ounces. Both expressions mean that you pay 69¢ “for every” 12 ounces of corn, and similar to the shirt ratio, can enter calculations as the fraction 69/12. But notice that this time, a new unit is created: cents per hour.

Jayda takes 3 hours to deliver 189 newspapers on her paper route. What is the rate per hour at which she delivers the newspaper? So this first sentence tells us that she delivers, or she takes, 3 hours to deliver 189 newspapers. So you have 3 hours for every 189 newspapers. That's what the first sentence told us. But we want to figure out the rate per hour, or the newspapers per hour, so we can really just flip this rate right here. So if we were to just flip it, we would have 189 newspapers for every 3 hours, which is really the same information. We're just flipping what's in the numerator and what's in the denominator. Now we want to write it in as simple as possible form, and let's see if this top number is divisible by 3. 1 plus 8 is 9, plus 9 is 18. So that is divisible by 3. So let's divide this numerator and this denominator by 3 to simplify things. So if you divide 189 by 3. Let's do it over on the side right here. 3 goes into 189. 3 goes and 18 six times. 6 times 3 is 18. Subtract. Bring down the 9. 18 minus 18 was nothing. 3 goes into 9 exactly three times. 3 times 3 is 9, no remainder. So if you divide 189 by 3, you get 63, and if you divide 3 by 3, you're going to get 1. You have to divide both the numerator and the denominator by the same number. So now we have 63 newspapers for every 1 hour. Or we could write this as 63 over 1 newspapers per hour. Or we could write this as 63, because 63 over 1 is the same thing as 63 newspapers per hour. (Source: www.khanacademy.org)