IM 6.3.4 Lesson: Converting Units

Find the values mentally.
[math]\frac{1}{4}[/math] of 32
[math]\frac{3}{4}[/math] of 32
[math]\frac{3}{8}[/math] of 32
[math]\frac{3}{8}[/math] of 64
Elena and her mom are on a road trip outside the United States. Elena sees this road sign.
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[/img][br][br][size=150]Elena’s mom is driving 75 miles per hour when she gets pulled over for speeding. [br][br]The police officer explains that 8 kilometers is approximately 5 miles. [/size][br][br]How many kilometers are in 1 mile?
How many miles are in 1 kilometer?
If the speed limit is 80 kilometers per hour, and Elena’s mom was driving 75 miles per hour, was she speeding? By how much?
A veterinarian uses weights in kilograms to figure out what dosages of medicines to prescribe for animals. For every 10 kilograms, there are 22 pounds. Calculate this animal’s weight in kilograms and explain your reasoning.
Fido the Labrador weighs 88 pounds.[br]
Spot the Beagle weighs 33 pounds.
Bella the Chihuahua weighs [math]5\frac{1}{2}[/math] pounds.[br]
A certain medication says it can only be given to animals over 25 kilograms. How much is this in pounds?[br]
Diego is trying to follow a recipe, but he cannot find any measuring cups! He only has a tablespoon. In the cookbook, it says that 1 cup equals 16 tablespoons. How could Diego use the tablespoon to measure out this ingredient?
[math]\frac{1}{2}[/math] cup of almonds
[math]1\frac{1}{4}[/math] cup of oatmeal
[math]2\frac{3}{4}[/math] cup of flour
[size=150]Diego also adds the following ingredients. How many cups of each did he use?[/size][br][br]28 tablespoons of sugar
6 tablespoons of cocoa powder
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Información: IM 6.3.4 Lesson: Converting Units