This math topic focuses on calculating percentage growth, specifically by multiples of 10%. It introduces how to find a percentage of a number and then use that calculation to determine the total after an increase by a specified percentage. The problems provided increase in difficulty, helping users understand and apply the concept of percentage growth in various contexts. Each question begins with calculating a basic percentage of a base number and then progresses to asking what the new total is after adding an additional percentage to the original number.
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Calculate the final number when it changes by a percentage
10% of 90 is 9.
What is 30% more than 90
Math worksheet on 'Percent growth of a number (10% multiples) - Concept Intro (Level 1)'. Part of a broader unit on 'Percentages - Intro' Learn online: app.mobius.academy/math/units/percentages_intro/ |
10% of 40 is 4. What is 20% more than 40 |
Calculate the final number when it changes by a percentage |
62 |
53 |
70 |
60 |
65 |
48 |
10% of 70 is 7. What is 20% more than 70 |
Calculate the final number when it changes by a percentage |
92 |
84 |
101 |
55 |
109 |
80 |
10% of 100 is 10. What is 20% more than 100 |
Calculate the final number when it changes by a percentage |
162 |
120 |
60 |
126 |
150 |
66 |
10% of 30 is 3. What is 20% more than 30 |
Calculate the final number when it changes by a percentage |
36 |
38 |
43 |
32 |
45 |
18 |
10% of 70 is 7. What is 30% more than 70 |
Calculate the final number when it changes by a percentage |
77 |
82 |
118 |
109 |
114 |
91 |
10% of 90 is 9. What is 30% more than 90 |
Calculate the final number when it changes by a percentage |
70 |
140 |
170 |
76 |
152 |
117 |
10% of 60 is 6. What is 20% more than 60 |
Calculate the final number when it changes by a percentage |
76 |
94 |
79 |
47 |
72 |
36 |