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Anna is 60 inches tall How tall is she in centimetres 1 inch=2.5 centimetres 5 Ways to solve a ratio problem
1.Table with addition
2.Table with multiplication
3.Double number lines
4.Tape diagrams
5.Graphing

Converting Units:
Directions: Use your foldable to find measurement facts. Create ratio to change the measurement from one unit to the next.
Example 1:
How many gallons is equivalent to 20 quarts?
1st: Find the measurement fact(s) that you need and create a ratio.
2nd: Use the information in the problem to set up equivalent ratio. Make sure your units match up!
3rd: Multiply or divide to find the missing information.
Example 2:
A container holds 2,500 milliliters of water. How many liters can the container hold?
1st: Find the measurement fact(s) that you need and create a ratio.
2nd: Use the information in the problem to set up equivalent ratio. Make sure your units match up!
3rd: Multiply or divide to find the missing information.
Practice:
How many grams are in 2 kilograms? _________
9 pints = ___________ cups
How many centimeters are in 90 millimeters?
60 inches = _________ feet
How many meters are in 800 kilometers?
70 inches = ___________ feet
An item weighs 4,500 grams. How many kilograms does it weigh?
You need 105 mL of water for an experiment. How many liters of water do you need?
What is 150% of 18? 27

What is a rate?
A rate is a ratio that compares two quantities with different units of measure.
Example of a rate:
A plane flew 765765765 miles in 555 hours.
Unit rates
A unit rate is a comparison of two measurements where one of the terms (usually, the second term) is goldD11start color goldD, 1, end color goldD.
Examples of a unit rates:
There are 606060 minutes in goldD11start color goldD, 1, end color goldD hour.
Jen types 424242 words in goldD11start color goldD, 1, end color goldD minute.
Want to learn more about rates? Check out this video.
Finding unit rates
To find a unit rate, we divide the first quantity in a rate by the second.
Example:
A plane flew 765765765 miles in 555 hours.
765div5=153765÷5=153765, divided by, 5, equals, 153
The plane flew at a rate of 153153153 miles per hour. We can also write the unit rate as 153text{ miles}:goldD1text{ hour}153 miles:1 hour153, space, m, i, l, e, s, colon, start color goldD, 1, end color goldD, space, h, o, u, r.
Want to learn more about solving unit rates? Check out this video.
Using unit rates to solve rate problems
Let's look at an example.
Mark can make blueD{42}42start color blueD, 42, end color blueD birthday cakes in redC77start color redC, 7, end color redC days.
How many birthday cakes can Mark make in purpleD55start color purpleD, 5, end color purpleD days?
First, we find the unit rate.
Mark makes cakes at a unit rate of 666 cakes for every 111 day.
Now, we can use the unit rate to find how many cakes Mark makes in purpleD55start color purpleD, 5, end color purpleD days.
In purpleD{5}5start color purpleD, 5, end color purpleD days, Mark can make greenD{30}30start color greenD, 30, end color greenD cakes.




     
 
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