
ratio and proportions
Presentation
•
Mathematics
•
1st - 12th Grade
•
Medium
Standards-aligned
Katherine Furgeson
Used 49+ times
FREE Resource
24 Slides • 1 Question
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Ratios and Proportions
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Ratios
Ratios represent one value to another.
Ex. for every 2 girls there could be three boys
The ratio can be written these ways:
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Medication Concentration
The concentration of liquid medication is often expressed as a ratio. The anesthetic Propofol comes in a concentration of 10 mg per mL and would appear as 10mg/mL (10mg per 1 mL).
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To understand medication dosage we need to know how PROPORTIONS work.
Proportions compare two ratios. They work just like equivalent fractions!
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What is a proportion?
A proportion demonstrates the relationship between two ratios. In a true proportion, the two ratios are equal. Using the 100 mg tablets, we can say if 1 tablet contains 100 mg then 2 tablets contain 200 mg.
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To find a missing value in a proportion cross multiply then divide.
5 mL75 mg =x mL187.5 mg
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Cross multiply first
5 × 187.5 = 937.5 75 × 1x = 75x
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Our answer looks like this:
937.5=75x
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Divide
75937.5=7575x
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Our answer should be in mL
75937.5=12.5 mL
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Multiple Choice
3 tabs17 mg = x tabs42.5 mg Find out how many tablets should be administered.
127.5 tablets
17 tablets
5.2 tablets
7.5 tablets
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Remember to start by cross multiplying
42.5 ×3 =127.5 17×x=17x
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Then we divide to solve for x
17127.5=1717x
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For this question our answer should be in tablets.
17127.5=7.5 tablets
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Challenge Question!!
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Cefaclor is available in 187 mg per 5 mL
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A physician orders 374 mg of Cefaclor for a child with an ear infection. How many mL of Cefaclor should the child receive?
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Set up the problem!!
5mL187 mg=x mL374 mg
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Start by cross multiplying
5mL x 374mg = 187mg x
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Cross multiplying leaves us with:
1,870=187x
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Next we divide by the number that holds the veriable (x).
1871870=187187x
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Your answer is 10 mL of Cefaclor.
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Ratios and Proportions
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