I just need help with the last problem, 5 Please show the answer as it would be coded into R Thank you The New Zealand government consists of the political parties National, Labour, Greens, and Ma ori, with several smaller parties labeled as Other Suppose you asked 20 New Zealanders which of these they identified most with and obtained the following data There were 12 males and 8 females the individuals numbered 1, 57, 12, and 1416 were females The individuals numbered 1, 4, 12, 15, 16, and 19 identified with Labour no one identified with Ma ori the individuals numbered 6, 9, and 11 identified with Greens 10 and 20 identified with Other and the rest identified with National Use your knowledge of vectors (for example, subsetting and overwriting) to create two character vectors sex with entries M (male) and F (female) and party with entries National , Labour , Greens , Maori , and Other Make sure the entries are placed in the correct positions as outlined earlier Create two different factor vectors based on sex and party Does it make any sense to use ordered TRUE in either case How has R appeared to arrange the levels Use factor subsetting to do the following Return the factor vector of chosen parties for only the male participants Return the factor vector of genders for those who chose National Another six people joined the survey, with the resultsc( National , Maori , Maori , Labour , Greens , Labour ) for the preferred party and c( M , M , F , F , F , M ) as their gender Combine these results with the original factors from (b) Suppose you also asked all individuals to state how confident they were that Labour will win more seats in Parliament than National in the next election and to attach a subjective percentage to that confidence The following 26 results were obtained 93, 55, 29, 100, 52, 84, 56, 0, 33, 52, 35, 53, 55, 46, 40, 40, 56, 45, 64, 31, 10, 29, 40, 95, 18, 61 Create a factor with levels of confidence as follows Low for percentages 0,30 Moderate for percentages (30,70 and High for percentages (70,100

The Answer is in the image, click to view ...

Answered step by step

Verified Expert Solution

Link Copied!

Question

1 Approved Answer

Posted on Sep 10, 2024

I just need help with the last problem, #5. Please show the answer as it would be coded into R. Thank you. The New Zealand

I just need help with the last problem, #5. Please show the answer as it would be coded into R. Thank you.

The New Zealand government consists of the political parties National, Labour, Greens, and Ma ori, with several smaller parties labeled as Other. Suppose you asked 20 New Zealanders which of these they identified most with and obtained the following data:

There were 12 males and 8 females; the individuals numbered 1, 57, 12, and 1416 were females.
The individuals numbered 1, 4, 12, 15, 16, and 19 identified with Labour; no one identified with Ma ori; the individuals numbered 6, 9, and 11 identified with Greens; 10 and 20 identified with Other; and the rest identified with National.

Use your knowledge of vectors (for example, subsetting and overwriting) to create two character vectors: sex with entries "M" (male) and "F" (female) and party with entries "National","Labour", "Greens", "Maori", and "Other". Make sure the entries are placed in the correct positions as outlined earlier.
Create two different factor vectors based on sex and party. Does it make any sense to use ordered=TRUE in either case? How has R appeared to arrange the levels?
Use factor subsetting to do the following:
1. Return the factor vector of chosen parties for only the male
  
  participants.
2. Return the factor vector of genders for those who chose
  
  National.
Another six people joined the survey, with the resultsc("National","Maori","Maori","Labour","Greens","Labour") for the preferred party and c("M","M","F","F","F","M") as their gender. Combine these results with the original factors from (b).

Suppose you also asked all individuals to state how confident they

were that Labour will win more seats in Parliament than National in the next election and to attach a subjective percentage to that confidence. The following 26 results were obtained: 93, 55, 29, 100, 52, 84, 56, 0, 33, 52, 35, 53, 55, 46, 40, 40, 56, 45, 64, 31, 10, 29, 40, 95, 18, 61.

Create a factor with levels of confidence as follows: Low for percentages [0,30]; Moderate for percentages (30,70]; and High for percentages (70,100].