Showing posts with label ratios. Show all posts
Showing posts with label ratios. Show all posts

Proportion Word Problems

Thursday, September 21, 2023

Proportion Word Problems

Steps for solving and setting up Proportion word problems. 1. Circle the two items you're comparing. 2. Set up and label the unit for your first ratio. 3. Set up the second ratio and include a variable for the unknown value (the value you're trying to find). 4. Solve using a cross product. 5. Check cross products and make sure your answer is LOGICAL!

Let's look at a sample problem.

Taylor hikes 10 miles in 4 hours. How far can she hike in 18 hours.

1. Circle the two items you are comparing which would be miles and hours.
2. Set up the units you are comparing which would be miles/hour.
3. Set up the second ratio which includes the variable for the unknown.
4. Solve


5. Check your answer to see if it is logical and 45 miles is a logical answer.





Middle School Math-Solving Unit Rate Word Problems

Tuesday, March 22, 2016
In this video you will learn how to set up unit rate word problems.

Unit rates are rates expressed as a unit of one.
The three unit rate word problems solved in this video include..

"If 24 pounds of pumpkin seeds cost $18, how much does 1 pound of pumpkin seed cost?
First lets set up a proportion. 18 dollars equals 24 pounds?

If 4 shirts at the bargain rack costs 24.24, how much does 1 shirt cost?"

Each of these problems are solved with step by step directions.





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Unit Conversion-Math Help

Thursday, November 19, 2015
If you are able to run 5 kilometers in an hour, what is this pace in miles an hour? This would be an example of a unit conversion. A problem like this could also be called a dimensional analysis problem. A unit conversion problem can be solved by setting up a ratio or proportion, cancellingunits and then multiplying two fractions.

These three videos will help you how to set these proportions up, and solve.

Video one is a starter video. The sample problems only involve making one conversion.
For example, 345 ft/min = _______ ft/hr


Video Two solves unit conversion problems in which two conversions are needed in order to reach your goal. These problems can be confusing,however,after watching several example problems you will realize it is really not that difficult.



Finally, this third video uses boxes, and different colors while setting up a unit conversion problem. This method helps you organize, and solve a unit conversion problem. If you get confused on how to set up a unit conversion problem, this video will help.



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