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Q1) Weighted Mean A student of author earned of 92, 83, 77, 84 and 82 on her five regular tests. She earned grades of 88 on final exam and 95 on her class projects. Her combined homework grade was 77. Five regular tests count for 60% of final grade, final exam counts for 10%, project counts for 15% and homework counts for 15%. Determine her weighted mean grade? What letter grade did she earn? (A, B, C, D or F).
Q2) Car Emissions Environmental scientists measured greenhouse gas emissions of a sample of cars. Amounts given below are in tons (per year), expressed as CO2 equivalents. Is value of 9.3 tons unusual?
7.2
7.1
7.4
7.9
6.5
8.2
9.3
Can we conclude that there is a positive association between the size of the home and the selling price? Use the .05 significance level.
The hypothesis that the samples came from identical populations cannot be rejected, the T value is 16.5 greater that the lower limit.
Based on this sample information, develop a 90 percent confidence interval for the population mean yearly premium.
The amount ($1.00, $5.00, $10.00, $25.00, or $50.00) promised to each person was determined by randomization. For each person who was sent one of the surveys, The value of the X2 test statistic for testing the hypothesis
To determine if this is evidence that students perform worse under uncomfortable conditions, The P-value of a test
Give a mathematical expression for the probability density function of driving distance.
Determine the probability of choosing at random license plate which ends in the even number?
how many chocolate chip cookies will he need to sample to estimate the mean to within 2, what is a 99% confidence interval for the average number of chips per cookie?
Assume the data for the three groups are independent and the data are approximately Normal. The P-value is less than 0.01. The correct conclusion is that
What is the probability that more than one machine is in the system? Probability that more than two are broken and waiting to be repaired or being serviced? More than three? More than four?
Confirm that these statements are accurate by finding the geometric mean rate of increase.
Discuss whether the percent distribution of the cross-tab and chi-square supports/does not support the researcher's hypothesis.
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