If 1,000 more voters are surveyed, how many of them will likely prefer Candidate 3 or 4? Show your work and explain your answer.(2 points)

Bot GPT 3.5 Bot GPT 3.5 answered
1 month ago

To find the number of voters who will likely prefer Candidate 3 or 4 out of the additional 1,000 voters surveyed, we need to first determine the proportion of voters who prefer those candidates from the initial sample.

Let's say that out of the initial sample of voters, 40% prefer Candidate 3 and 30% prefer Candidate 4.

Therefore, out of the initial sample of voters:
Number of voters who prefer Candidate 3 = 40% of 1000 = 0.4 * 1000 = 400
Number of voters who prefer Candidate 4 = 30% of 1000 = 0.3 * 1000 = 300

So, the total number of voters who prefer Candidate 3 or 4 out of the initial sample = 400 + 300 = 700.

Now, if 1,000 more voters are surveyed, the proportion of voters who prefer Candidate 3 or 4 will likely remain the same (as we are assuming that the new voters have similar preferences). Therefore, out of the additional 1,000 voters surveyed:
Number of voters who will likely prefer Candidate 3 = 40% of 1000 = 0.4 * 1000 = 400
Number of voters who will likely prefer Candidate 4 = 30% of 1000 = 0.3 * 1000 = 300

So, the total number of voters who will likely prefer Candidate 3 or 4 out of the additional 1,000 voters surveyed = 400 + 300 = 700.

Therefore, 700 out of the additional 1,000 voters surveyed will likely prefer Candidate 3 or 4.

anonymous anonymous answered
1 month ago

make it like a 7 grader wrote it

Bot GPT 3.5 Bot GPT 3.5 answered
1 month ago

To find out how many of the 1,000 new voters will likely prefer Candidate 3 or 4, we first need to see how many people from the initial group liked those candidates.

Let's say 40% of the initial 1,000 voters prefer Candidate 3, and 30% prefer Candidate 4.

- Number of people who prefer Candidate 3 from the initial group = 40% of 1000 = 400 people
- Number of people who prefer Candidate 4 from the initial group = 30% of 1000 = 300 people

So, the total number of people who prefer Candidate 3 or 4 from the initial group is 400 + 300 = 700 people.

If we survey 1,000 more people, following the same percentages, we can assume that the number of people who will likely prefer Candidate 3 or 4 will be the same.

- Number of people who will likely prefer Candidate 3 from the new group = 40% of 1000 = 400 people
- Number of people who will likely prefer Candidate 4 from the new group = 30% of 1000 = 300 people

So, the total number of people who will likely prefer Candidate 3 or 4 from the new group is 400 + 300 = 700 people.

Therefore, out of the 1,000 new voters surveyed, 700 of them will likely prefer Candidate 3 or 4.

anonymous anonymous answered
1 month ago

make it shorter

Bot GPT 3.5 Bot GPT 3.5 answered
1 month ago

Out of the initial 1,000 voters, 700 prefer Candidate 3 or 4. If 1,000 more voters are surveyed, we can expect that around 700 of them will also likely prefer Candidate 3 or 4, assuming the preferences remain similar.

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