approximately the same. A recruiting office randomly surveys 50 entry level statisticians and 50 entry level software engineers. Their mean salaries were Php 41,100 and Php 43,600, respectively. The standard deviations were Php 3,250 and Php 3,800, respectively. Conduct a nypothesis test to determine if entry-level salaries between the two graduates are the same. Use 5% level of significance. a. In words, define the random variable X1 =. b. Но с. На: d. The level of significance is e. Determine the test statistic using the data (show solution). f. Provide the decision rule of the test. and X2 =.

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please solve for letters d, e, and f

The mean entry-level salaries for statisticians and software engineers are believed to be
approximately the same. A recruiting office randomly surveys 50 entry level statisticians and
60 entry level software engineers. Their mean salaries were Php 41,100 and Php 43,600,
respectively. The standard deviations were Php 3,250 and Php 3,800, respectively. Conduct a
hypothesis test to determine if entry-level salaries between the two graduates are the same. Use
5% level of significance.
and X2 =.
In words, define the random variable X, =
b. Ho:
с. Н.:
d. The level of significance is
e. Determine the test statistic using the data (show solution).
f. Provide the decision rule of the test.
g. Decision:
h. Write a clear conclusion. You may use the sample format:
a.
<There is / There is no> sufficient evidence to reject the null hypothesis that
<insert null hypothesis in words> at < _% level of significance>.
Transcribed Image Text:The mean entry-level salaries for statisticians and software engineers are believed to be approximately the same. A recruiting office randomly surveys 50 entry level statisticians and 60 entry level software engineers. Their mean salaries were Php 41,100 and Php 43,600, respectively. The standard deviations were Php 3,250 and Php 3,800, respectively. Conduct a hypothesis test to determine if entry-level salaries between the two graduates are the same. Use 5% level of significance. and X2 =. In words, define the random variable X, = b. Ho: с. Н.: d. The level of significance is e. Determine the test statistic using the data (show solution). f. Provide the decision rule of the test. g. Decision: h. Write a clear conclusion. You may use the sample format: a. <There is / There is no> sufficient evidence to reject the null hypothesis that <insert null hypothesis in words> at < _% level of significance>.
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