
PERCENTAGES
Presentation
•
Mathematics
•
5th Grade
•
Practice Problem
•
Medium
Emmanuel Ogbone
Used 12+ times
FREE Resource
15 Slides • 40 Questions
1
A percentage (from Latin per centum "by a hundred") is a number or ratio expressed as a fraction of 100.
2
Percentages as fractions
The term per cent means ‘per hundred’. The symbol for per cent is %. For example, 7% means 7 out of 100.
Whether a percentage is a whole number, a mixed number, a proper fraction, or a decimal, it can be expressed as a fraction.
To convert a whole number percentage into a fraction, write it over 100 and simplify.
3
Percentages as decimals
Percentages can be expressed as decimals.
To convert a percentage to a decimal, divide the percentage by 100 by moving the decimal point two spaces to the left.
Subject | Subject
4
Multiple Choice
Change 80% to a decimal
8.0
0.08
0.8
5
Multiple Choice
6
Multiple Choice
7
Multiple Choice
8
Multiple Choice
9
Multiple Choice
10
Multiple Choice
11
Changing fractions to percentages
To change a fraction to a percentage:
1. multiply by 100/1
2. Simplify if possible.
3. Add the percentage (%) sign.
12
Multiple Choice
Express 5011 as a percent.
220%
22%
50%
55%
13
Multiple Choice
14
Multiple Choice
15
Multiple Choice
Of the students in 6th grade, 3/5 pack their lunch. What percent of students pack their lunch?
70%
66.7%
60%
54%
16
Multiple Choice
In a neighborhood 12/40 of the kids are in middle school. What percent is equivalent to the number of neighborhood kids in middle school?
35%
24%
30%
17
Multiple Choice
Convert to a percent:
0.35
35/100
0.035%
35%
.35%
18
Multiple Choice
Convert to a percent
0.375
37%
37.5%
.375%
37
19
Multiple Choice
Convert 2013 into a percentage.
13%
60%
65%
0.13
20
Multiple Choice
Write 0.55 as a percentage.
5.5%
555%
0.55%
55%
21
22
Percent Increase and Decrease
A percentage that tells us how much a quantity went up or down, expressed as a percentage of the starting amount.
23
The original amount corresponds to 100% and the new amount corresponds to more or less than 100%, depending on whether the situation involves an increase or decrease.
1. We can use a double number line diagram to represent situations involving percent increase or decrease.
2. We can calculate the percent increase or decreases of the original amounts to identify the new amount.
24
Last year, Mrs. Melder's class raised $200 to buy books for the school. This year, her class raised 22% more. How much did her class raise this year?
1. Find 22%of the original amount: .22 (200)
2. Add the increase to the original amount.
25
Multiple Choice
20% discount on 85
60
65
68
70
26
Multiple Choice
Increase £350 by 12%...
£392
£308
£42
£408
27
Multiple Choice
Increase £2600 by 4%...
£2704
£2730
£2756
£2678
28
Multiple Choice
Decrease £2200 by 8%...
£2024
£1980
£2002
£2376
29
Multiple Choice
Decrease £220 by 20%.
£170
£176
£200
£44
30
Multiple Choice
Decrease £40 by 20%
£9
£21
£32
£20
31
Remember:
% is a ratio that compares a number t0 100.
32
33
34
35
Multiple Choice
1. How to find percentage change?
ChangeOriginal Quantity×100%
Original QuantityChange×100%
IncreaseDecrease×100%
DecreaseIncrease×100%
36
Multiple Choice
Find the percentage change in the following price reduction:
£320 to £272
48%
17.6%
15%
85%
37
Multiple Choice
Find the percentage change in the following price increase:
£64 to £160
250%
150%
220%
185%
38
Multiple Choice
Find the percentage change in the following price increase:
£1250 to £1300
4%
2%
5%
10%
39
Multiple Choice
Find the percentage change in population of a school when 500 students becomes 475 students
5% increase
5% decrease
20% decrease
25% decrease
40
Multiple Choice
41
Multiple Choice
There were 200 customers yesterday, and 240 today. what is the percentage changes?
10%
15%
20%
25%
42
Profit
Profit is earned when the selling price is greater than the cost price.
You can calculate percentage profit as a percentage of the cost price or the selling price, but it is most common to use the cost price.
Profit = selling price – cost price
43
Loss
A loss is incurred when the selling price is less than the cost price.
Loss = cost price – selling price
44
Find the price from percentage profit
Terry buys goods at a cost of $4.50 each. What must his selling price be in order to make a 20% profit?
Terry must sell the goods at $5.40 each to make a 20% profit.
45
Multiple Choice
What is the profit percent if a shopkeeper buys a football for $12 and sells it for $15?
80%
25%
20%
50%
46
Multiple Choice
47
Multiple Choice
48
Multiple Choice
49
Multiple Choice
Ben bought a hoverboard for S45000 and sold it for S34000. Is it a profit or a loss?
Profit
Loss
Don't know
50
Multiple Choice
51
Multiple Choice
52
Multiple Choice
state true or false:profit=selling price[s.p]-cost price[c.p]
true
false
both options
can't tell
53
Multiple Choice
What is formulae to calculate profit percentage?
Profit% = C.P.profit×100%
Profit% = profitC.P×100%
Profit% = S.P.profit×100%
Profit%=C.P.profit
54
Multiple Choice
What is condition of loss?
M.P. > S.P.
S.P. > C.P.
C.P. > S.P.
S.P. > M.P.
55
Multiple Choice
A percentage (from Latin per centum "by a hundred") is a number or ratio expressed as a fraction of 100.
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