(x − 8) (x² − 4x + 4) − (10x² – 2x³ – 7)

An outlier

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The table shows the magnitudes of the earthquakes that have occurred in the past 10 years. Use the frequency distribution to construct a histogram. Does the histogram appear to be skewed? If so, identify the type of skewness. Construct the histogram. Choose the correct graph below. OA. 15- 10- 5- 0- 6 10 Earthquake magnitude Earthquake Magnitude Frequency Frequency The histogram Earthquake magnitude 5.0-5.9 6.0-6.9 7.0-7.9 8.0-8.9 9.0-9.9 O B. O D. 10 ▼so the distribution of the data is Frequency Frequency Frequency 14 13. 8 4 1 ܗ ܘ ܗ ܘ ܂ 15- ܩ ܘ ܩ SOSO 15 10- 5- 0- Earthquake Magnitude 9 Earthquake magnitude 10 10

HAV is a deformation of the big toe that often requires surgery. Doctors used X-rays to measure the angle (in degrees) of deformity in 38 consecutive patients under the age of 21 who came to a medical center for surgery to correct HAV. The angle is a measure of the seriousness of the deformity. Here are the data. 292216 321828 231529 352322 372249 261623 263328 202530 321933 242138 262230 112023 2124 It is reasonable to regard these patients as a random sample of young patients who require HAV surgery. Given a 95% confidence interval for the mean HAV angle in the population of all such patients, find the following. x (mean) =  s=(standard deviation) =    Confidence Interval:          ° to  °   Conclusion 1) We are 95% confident that the mean HAV angle among such patients is within this interval. 2) We are 95% confident that the mean HAV angle among such patients is outside this interval.     3) The mean HAV angle among such patients will always be outside this interval 95% of…

P-value?