The data give sample means: X, = 5.4250, X, = 4.5125 and sample variances: s; = 0.5536, s, = 0.5784 а) Calculate the pooled estimate for the variance common to the male and female populations. b)...


The data give sample means: X, = 5.4250, X, = 4.5125 and sample variances:<br>s; = 0.5536, s, = 0.5784<br>а)<br>Calculate the pooled estimate for the variance common to the male and<br>female populations.<br>b)<br>Estimate the standard error of the difference between the population<br>means.<br>c)<br>Construct a 95% confidence interval for the difference between the two<br>population means.<br>

Extracted text: The data give sample means: X, = 5.4250, X, = 4.5125 and sample variances: s; = 0.5536, s, = 0.5784 а) Calculate the pooled estimate for the variance common to the male and female populations. b) Estimate the standard error of the difference between the population means. c) Construct a 95% confidence interval for the difference between the two population means.
The extent to which X-rays can penetrate tooth enamel had been<br>suggested as a suitable mechanism for differentiating between males<br>and females in forensic medicine. Listed below in appropriate units are<br>the 'spectropenetration gradients' for eight female and teeth and eight<br>male teeth:<br>Male (X1)<br>Female (X2)<br>4.9<br>5.4<br>5.0<br>5.5<br>5.4<br>6.6<br>6.3<br>4.3<br>4.8<br>5.3<br>3.7<br>4.1<br>5.6<br>4.0<br>3.6<br>5.0<br>

Extracted text: The extent to which X-rays can penetrate tooth enamel had been suggested as a suitable mechanism for differentiating between males and females in forensic medicine. Listed below in appropriate units are the 'spectropenetration gradients' for eight female and teeth and eight male teeth: Male (X1) Female (X2) 4.9 5.4 5.0 5.5 5.4 6.6 6.3 4.3 4.8 5.3 3.7 4.1 5.6 4.0 3.6 5.0

Jun 11, 2022
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