The students in one of Mr. Peterson's classes recorded the number of movies they saw over the past month.

14 11 17 9 6 11 7 8 12 13 10 9 5 11 7 13 9 12 10 9 15 11 13 15

Use a graphing calculator to create a histogram and a box-and-whisker plot. Then describe the shape of the distribution.

The weekly total points of Kevin's fantasy football team are shown.

165 140 88 158 101 137 112 127 53 151 120 156 142 179 162 79

Use a graphing calculator to create a histogram and a box-and-whisker plot. Then describe the shape of the distribution.

Use a graphing calculator to construct a histogram and a box-and-whisker plot for the data. Then describe the shape of the distribution.

$55,65,70,73,25,36,33,47,52,54,55,60,45,39,48,55,46,38$ $50,54,63,31,49,54,68,35,27,45,53,62,47,41,50,76,67,49$

You gave $33$ marbles. Besides $1$ group of $33$ marbles, is it possible to divide the marbles into groups with the same number of marbles with no marbles left over?

Factor.

$$z^2+22z+121$$

Draw a sketch of the graph of the given inequality.
$y<\ln x$

What is the definition of frequency for a nonharmonic periodic wave?

Most car owners drive their cars an average of 12,000 miles a year. Assuming a 20 mils/gallon gas consumption rate, determine the amount of fuel consumed by 150 million car owners on the following time bases: a. average daily basis b. average weekly basis

Determine whether the statements that follow are true or false, and justify your answer: The formula $rref(AB) = rref(A)\ rref(B)$ holds for all $n \times p$ matrices $A$ and for all $p \times m$ matrices $B$.

Find the sum of the convergent series. Σ_(n=1)^∞ 1 / (2n+1) (2n+3)

The weight of bacteria in a culture is given by $W(t)=2 e^{\frac{t}{2}}$ grams where t is the time in hours after the culture was set to grow. Use previous sub-question to sketch the graph of $W(t)=2 e^{\frac{t}{2}}$.

Side AB of the health triangle measures 5x. Side BC measures x+20. Which of the following statements explains why the equation 5x=x+20 can be used to solve for x? (a) The angle measures of an equilateral triangle are never equal. (b) Equilateral triangle have unequal sides. (c) All sides of an equilateral triangle are always equal. (d) Only two sides of an equilateral triangle are equal.

Two prospective parents learn that they each carry one allele for Tay-sachs disease. Why does neither of them suffer from Tay-Sachs disease? If they decide to have children, what are the chances a pregnancy will produce a baby with Tay-Sachs disease? What are the chances that one of their healthy children will carry the Tay-Sachs allel?

Add and subtract as indicated. Simplify and leave the numerator and denominator in your answer in factored form. $\frac { 2 x - 1 } { 4 x + 1 } - \frac { 2 x } { 4 x - 1 }$