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Updated on: 19 Apr 2024, 00:36
Originally posted by tickledpink001 on 28 Dec 2023, 03:13.
Last edited by Bunuel on 19 Apr 2024, 00:36, edited 2 times in total.
Last edited by Bunuel on 19 Apr 2024, 00:36, edited 2 times in total.
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Dropdown 1: 21%
Dropdown 2: 12
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
95%
(hard)
Question Stats:
41% (02:44) correct
59%
(02:38)
wrong
based on 1325
sessions
History
Date
Time
Result
Not Attempted Yet
In Nation X, all citizens aged 18 or older are eligible to vote and all citizens under age 18 are not. The left graph shows the percentage of citizens of Nation X who fell within various age ranges at the time of the last election. For the same age ranges during that election, the right graph shows the voter turnout—the percentage of eligible voters who voted.
Select from each drop-down menu the option that creates the most accurate statement based on the information provided.
If a citizen of Nation X who was eligible to vote at the time of the last election was selected at random, the probability that the citizen was age 25 to 34 is, to the nearest percent, and the probability that the citizen both voted in the last election and was age 25 to 34 is, to the nearest percent,
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Attachment:
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Official Answer
Dropdown 1: 21%
Dropdown 2: 12
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28 Dec 2023, 04:53
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Solution:
out of 100%, 24.6% are not eligible to vote, so 75% are eligible to vote.
16% is within the age 24-35 and eligible to vote. 16% as percentage of eligible voter, that is 75% is \(100*\frac{16}{75}\) nearly equal to 21%
Next, only 58% voted in the age bracket 24-35, so 58% of 16% as a percentage of eligible voters is \(\frac{58}{100}*\frac{16}{75}*100=12.3%\) or 12%
out of 100%, 24.6% are not eligible to vote, so 75% are eligible to vote.
16% is within the age 24-35 and eligible to vote. 16% as percentage of eligible voter, that is 75% is \(100*\frac{16}{75}\) nearly equal to 21%
Next, only 58% voted in the age bracket 24-35, so 58% of 16% as a percentage of eligible voters is \(\frac{58}{100}*\frac{16}{75}*100=12.3%\) or 12%
General Discussion
ravitejab1
Joined: 21 Aug 2024
Last visit: 27 Apr 2026
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Location: India
Schools: HEC (D) INSEAD Jan '26 (D) IMD'26 (A$) CBS '26 (D) Johnson '26 (A$) LBS '26 Judge '26 (A) Imperial'26
GPA: 2.44
Schools: HEC (D) INSEAD Jan '26 (D) IMD'26 (A$) CBS '26 (D) Johnson '26 (A$) LBS '26 Judge '26 (A) Imperial'26
Posts: 35
22 Feb 2025, 08:22
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Hi,
for 2nd questions, it asks 'the probability that the citizen both voted in the last election and was age 25 to 34 is". Isn't the answer 10%?
Unlike first question, here it is not mentioned about selecting from the pool of eligible voters. so we should look at whole population right?
Percentage of population who are 25 to 34 and voted is = 16.1% * 58% (approx) = 9.3% close to 10. Did I miss something here?
Should we consider the first condition to apply for both questions?
for 2nd questions, it asks 'the probability that the citizen both voted in the last election and was age 25 to 34 is". Isn't the answer 10%?
Unlike first question, here it is not mentioned about selecting from the pool of eligible voters. so we should look at whole population right?
Percentage of population who are 25 to 34 and voted is = 16.1% * 58% (approx) = 9.3% close to 10. Did I miss something here?
Should we consider the first condition to apply for both questions?
