I am asking someone to check my work and give honest feedback. If you don't give feedback and explain why its correct I won't leave a thumbs up. Especially hestant in my descsion rule a critical ratio/value of 1.96 and if I have the conclusion right, but please check the entire assignment and give feedback

**Assigned: Test of two proportions Summarized Data:

Use the six step process to determine if the proportions are equal. Place calculations for approximation of binomial with normal in Assumptions section. Be sure to include values from the Minitab output in your conclusion as shown in lecture and previous examples in this handout. Test the following at .99 Confidence level. For the conclusion show all three test techniques, critical value/critical ratio, confidence interval, and pvalue.

Many Americans spend time worrying about their bills. A survey by Fleishman-Hilliard Research for MassMutual discovered that 65% of Americans with kids say the paying bills is a major concern. This proportion compares to 58% of Americans without kids. Suppose 850 Americans with kids and 910 without kids were contacted for this study. Use the data to test a hypothesis to determine if there is any significant difference between those with kids and those without kids.

Assumptions: You will need to satisfy that the normal distribution may be used to approximate binomial distribution.

Satisfying assumption the binomial may be approximated by normal.

Using the equation below for both samples compute the answers and type them neatly on your work after the interpretation.

np?10 and n(1-p) ?10 for both samples.

With Kids

Without Kids

Proportion from sample saying they worry

.65

.58

Sample size or trials

850

910

Compute x the number of individuals who state they worry

X=

X=

Answer

Problem Definition: A study done wants to find out if there is a significant difference in adults without kids who worry about bill vs adults with kids who worry about bills. Hypothesis We are performing a two-tailed test. HO: IT=IT H1: n#n Decision Rule: If Z critical ratio > critical value of 1.96 and critical value of 1.96. The confidence interval (.0108, .13) does not contain zero, P-value is .002, and