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A sociologist wants to know the opinions of employed adult women about government funding for day care. The women were asked to rate the government support on a scale of 1 to 5, with a score of 1 representing the least support and a score of 5 representing the highest support. The probability distribution chart is given. What percentage of women think that the support is sufficient?

A sociologist wants to know the opinions of employed adult women about government funding for day care. The women were asked to rate the government support on a class=

Answer :

Answer:

C option

Step-by-step explanation:

20.1

20.1% of the women think that the support is sufficient, and the answer is given by option C.

To solve this question, we need to understand the probability distribution given in the exercise.

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Probability distribution:

The probability distribution is the probability of each outcome, given by the table, so:

  • 0.11 = 11% of the women think that the support is too little.
  • 0.206 = 20.6% of the women think that the support is helpful but not enough.
  • 0.464 = 46.4% of the women think that it makes a difference but is insufficient.
  • 0.201 = 20.1% of the women think that the support is sufficient.
  • 0.119 = 11.9% of the women think that the support is generous.

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What percentage of women think that the support is sufficient?

According to the probability distribution in the table, 20.1% of the women think that the support is sufficient, and the answer is given by option C.

A similar question is given at https://brainly.com/question/20910802

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