A bus comes to a station once every 10 minutes and waits at the station for 1.5 minutes. Find the probability that the bus will be at the station when you arrive.

Find the intervals of increase and decrease for the given function. $f(x)=3 x^{5}-5 x^{3}$

Solve:

$$\frac { x } { 4 } + 1 = 12$$

A bus comes to a station once every 10 minutes and waits at the station for 1.5 minutes. If you go to the station 20 times, predict about how many times you will have to wait less than 3 minutes.

A golf ball is hit with an initial velocity of 130 feet per second at an inclination of $45^{\circ}$ to the horizontal. In physics, it is established that the height h of the golf ball is given by the function $h(x)=\frac{-32 x^{2}}{130^{2}}+x$ where x is the horizontal distance that the golf ball has traveled. What is the height after it has traveled 500 feet?

How does expansion of the chest wall expand the lungs during inspiration?

Use two truth tables to show that each of the statements are equivalent.

$$[ ( p \wedge q ) \wedge r ] \vee [ p \wedge ( q \wedge \sim r ) ] , p \wedge q$$

Find the measure (in radians) of a central angle of a sector of area $16 \mathrm{in}^{2}$ in a circle of radius 3.0 in.

A radio station gives a weather report every 15 minutes. Each report lasts 45 seconds. Suppose you turn on the radio at a random time. Find the probability that you will have to wait more than 5 minutes to hear the weather report.

A radio station gives a weather report every 15 minutes. Each report lasts 45 seconds. Suppose you turn on the radio at a random time. Find the probability that the weather report will be on when you turn on the radio.

What are three sources of water pollution?

Without using a calculator, find: $\log \sqrt[3]{100}$ Check your answers using your calculator.

Compare these numbers. Write <, =, or >. 0.984 _____ 0.99

Draw the following translations. Show the pre-image and image, and label corresponding points in each. square ABCD, translated four inches to the right. right triangle ABC, translated three inches up. right triangle ABC, translated by

$$T _ { \overline { A B } }$$