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Updated on: 19 Nov 2023, 07:25
Originally posted by Sajjad1994 on 27 Jan 2021, 03:00.
Last edited by BottomJee on 19 Nov 2023, 07:25, edited 3 times in total.
Last edited by BottomJee on 19 Nov 2023, 07:25, edited 3 times in total.
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Dropdown 1: 210%
Dropdown 2: 40%
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
45%
(medium)
Question Stats:
72% (02:49) correct
28%
(02:50)
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based on 1033
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Use the drop-down menus to complete each statement according to the information presented in the diagram.
1. In 2000, the population of 35-to-39-year-olds in Country B was approximately of the population of 60-to-64-year-olds.
2. The population of 55-to-59-year-olds in Country B increased by approximately from 2000 to 2009.
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Dropdown 1: 210%
Dropdown 2: 40%
rocky620
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27 Jan 2021, 07:27
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In 2000, the population of 35-to-39-year-olds in Country B was approximately___________of the population of 60-to-64-year-olds.
\(\frac{Population of 35-to-39-year-olds, in year (in 100000)}{Population of 60-to-64-year-olds, in year (in 100000)}\) = \(\frac{228}{108}\) = 2.11 = 211% ~ 210%
A. 40%
B. 50%
C. 210%
D. 240%
The population of 55-to-59-year-olds in Country B increased by approximately____________from 2000 to 2009.
The population of 55-to-59-year-olds in 2000 = 135
The population of 55-to-59-year-olds in 2000 = 190
% Change = \(\frac{190-135}{135}\) = 40.74% ~ 40%
A. 20%
B. 40%
C. 60%
D. 120%
E. 140%
Option C & Option B respectively
\(\frac{Population of 35-to-39-year-olds, in year (in 100000)}{Population of 60-to-64-year-olds, in year (in 100000)}\) = \(\frac{228}{108}\) = 2.11 = 211% ~ 210%
A. 40%
B. 50%
C. 210%
D. 240%
The population of 55-to-59-year-olds in Country B increased by approximately____________from 2000 to 2009.
The population of 55-to-59-year-olds in 2000 = 135
The population of 55-to-59-year-olds in 2000 = 190
% Change = \(\frac{190-135}{135}\) = 40.74% ~ 40%
A. 20%
B. 40%
C. 60%
D. 120%
E. 140%
Option C & Option B respectively
19 Sep 2024, 05:24
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