APPLICATIONS OF PERCENT Chapter 6. Fractions, Decimals, & Percents A percent is a ratio that...
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Transcript of APPLICATIONS OF PERCENT Chapter 6. Fractions, Decimals, & Percents A percent is a ratio that...
![Page 1: APPLICATIONS OF PERCENT Chapter 6. Fractions, Decimals, & Percents A percent is a ratio that compares a number to 100 To change a decimal to a percent,](https://reader036.fdocuments.in/reader036/viewer/2022082820/5697bfa71a28abf838c98e14/html5/thumbnails/1.jpg)
APPLICATIONS OF PERCENT
Chapter 6
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Fractions, Decimals, & Percents
A percent is a ratio that compares a number to 100
To change a decimal to a percent, multiply by 100 or move the decimal two places to the right
To change a percent to a decimal, divide by 100 or move the decimal two places to the left
To write a percent as a fraction, put it over 100 then simplify
To order from least to greatest, they must all look the same!
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Example(s)
Write each fraction as a percent.1.) 2.) 3.)
Write each decimal as a percent.4.) 5.) 6.)
Write each percent as a fraction.7.) 8.) 9.)
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Percents & Proportions
is = % of 100
Finding the Part Finding the Whole Finding the Percent
What number is 20% of 25? 5 is 20% of what number ? 5 is what percent of 25?
n = 20 5 = 20 5 = p25 100 w 100 25 100
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Percents & Equations
= means is“of” means to multiply
Finding the Part Finding the Whole Finding the Percent
Part = p · whole Part = p · whole Part = p · whole
What is 20% of 25? 5 is 20% of what? 5 is what percent of 25?
n = 0.20 · 25 5 = 0.20 · w 5 = p · 25
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Percent of Change
The percent a quantity increases or decreases from its original amount is the percent of change
Percent of change = amount of change
original amount
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Example(s):
1.) The average price of a movie ticket in the United States in 1990 was $4.22. Ten years later, the average price was $5.39 In that ten-year period, average movie ticket prices increased by $1.17. Find the percent of change.
P = amount of change P = 1.17 = 0.28 = 28%
original amount 4.22
*Movie tickets prices increased about 28% from 1990 to 2000.
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Example(s):
Find the percent of increase.1.) 75 to 110 2.) 50 to 90
Find the percent of decrease.3.) 190 to 183 4.) 368 to 275
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Markup and Discount
markup is the amount of increase in pricemarkup is added to the store’s cost of the
item to arrive at the selling price
Percent of change = amount of change
original amount ↓ ↓
Percent of markup = markup
STORE’S COST
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Example(s):
1.) Find the percent of markup on a sweater that costs a store $25 and has a selling price of $45.
markup = selling price – store’s cost = $45 – $25 = $20Percent of markup = 20 = 0.8 = 80%
25
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Example(s):
1.) Find the percent of markup.Store’s cost: $26Selling price: $39
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Finding percent of Discount
The amount by which the price of an item on sale is reduced is called the discount
The regular price of an item minus the discount equals the sale price of the item
Percent of change = amount of change original amount
↓ ↓ Percent of discount = discount
regular price
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