Point X is chosen at random on $\overline{L P}$. Find the probability of each event.

P(X is on $\overline{L N})$

Find the probability that a point chosen at random lies in the shaded region.

Find the probability that a point chosen at random lies in the shaded region.

Find the probability that a point chosen at random lies in the shaded region..

Identify the given values as a discrete random variable, continuous random variable, or not a random variable.

Numbers of tosses of quarters required to get heads

Identify the given values as a discrete random variable, continuous random variable, or not a random variable.

Number of spins of roulette wheels required to get the number 7

Identify the given values as a discrete random variable, continuous random variable, or not a random variable.

Numbers of randomly generated digits before getting the digit 3

Identify the given values as a discrete random variable, continuous random variable, or not a random variable.

Eye colors of humans on commercial aircraft flights

Analyze the work. Determine the error and make the necessary corrections.

a. Marco

$$3 x^2+5 x^2=8 x^4$$

b. Kamiah

$$\begin{aligned} & 2 x-(4 x+5) \\ & 2 x-4 x+5 \\ & -2 x+5 \end{aligned}$$

c. Alexis

$$\begin{aligned} & \left(4 x^2-2 x-5\right)+\left(3 x^2+7\right) \\ & \left(4 x^2+3 x^2\right)-(2 x)-(5+7) \\ & x^2-2 x-12 \end{aligned}$$

(a) In "Streets," what happens when a man "leaves the world"?

(b) What might these events symbolize?

Describe some costs and benefits of using multiple overhead rates instead of a plant-wide overhead rate.

What year was The World According to Garp published?

A wide volcano that produces mainly basaltic lava flows is called a _____.

The table below shows properties of three trial aggregate blends that are to be evaluated so as to determine their suitability for use in a Superpave mix. If the nominal maximum sieve of each aggregate blend is $19 \mathrm{~mm}$, determine the initial trial asphalt content for each of the blends.

$$\begin{array}{cccc} \text { Property } & \text { Trial Blend 1 } & \text { Trial Blend 2 } & \text { Trial Blend 3 } \\ \hline G_{m b} & 2.698 & 2.696 & 2.711 \\ G_{s e} & 2.765 & 2.766 & 2.764 \end{array}$$

Assume:

$$\begin{aligned} P_b & =0.05 \\ P_s & =0.95 \\ P_a & =0.04 \\ G_b & =1.02 \end{aligned}$$