The percentage of licensed U.S. drivers (from a recent year) that are female is $48.60$. Of the females, $5.03 \%$ are age 19 and under; $81.36 \%$ are age $20-64 ; 13.61 \%$ are age 65 or over. Of the licensed U.S. male drivers, $5.04 \%$ are age 19 and under; $81.43 \%$ are age $20-64 ; 13.53 \%$ are age 65 or over.

Complete the following.

Find $P$ (driver is female).

The percentage of licensed U.S. drivers (from a recent year) that are female is $48.60$. Of the females, $5.03 \%$ are age 19 and under; $81.36 \%$ are age $20-64 ; 13.61 \%$ are age 65 or over. Of the licensed U.S. male drivers, $5.04 \%$ are age 19 and under; $81.43 \%$ are age $20-64 ; 13.53 \%$ are age 65 or over.

Complete the following.

Find $P$ (driver is age 65 or over $\cap$ female).

The table shows selected ages of licensed drivers in the United States and the corresponding percentiles.

$$\begin{matrix} \text{Age} & \text{Percentile}\\ \text{75} & \text{98}\\ \text{65} & \text{88}\\ \text{55} & \text{77}\\ \text{45} & \text{60}\\ \text{35} & \text{37}\\ \text{25} & \text{14}\\ \text{20} & \text{5}\\ \end{matrix}$$

Use the information given by the table to find the percentage of U.S. drivers who are younger than 55.

Students were asked if they like raspberries. The two-way relative frequency table shows the relative frequencies with respect to the response. What percent of students who do not like raspberries are girls?

$$\begin{array}{|c|} \hline\text{Column Two-Way Relative Frequency Table} \\ \hline\text{Like Raspberries?} \\ \begin{array}{|l|c|c|c|} \hline \text{Gender} & \text { Yes } & \text { No } & \text { Total } \\ \hline \text { Boys } & 49 \% & 52 \% & 50.5 \% \\ \hline \text { Girls } & 51 \% & 48 \% & 49.5 \% \\ \hline \text { Total } & 100 \% & 100 \% & 100 \% \\ \hline \end{array} \\ \hline \end{array}$$

$U$ and $V$ are mutually exclusive events. $P(U)=0.26 ; P(V)=0.37$. Find:

$$P(U \mid V)=$$

At a busy intersection, you would like to turn left. The left-turn signal is green, but three pedestrians are crossing in the crosswalk. What action should you take?

Forty-eight percent of all Californians registered voters prefer life in prison without parole over the death penalty for a person convicted of first-degree murder. Among Latino California registered voters, $55 \%$ prefer life in prison without parole over the death penalty for a person convicted of first-degree murder. $37.6 \%$ of all Californians are Latino.

In this problem, let's:

• $C$ = Californians (registered voters) prefer life in prison without parole over the death penalty for a person convicted of first-degree murder.

• $L=$ Latino Californians

Suppose that one Californian is randomly selected.

Find $P(L)$.

Forty-eight percent of all Californians registered voters prefer life in prison without parole over the death penalty for a person convicted of first-degree murder. Among Latino California registered voters, $55 \%$ prefer life in prison without parole over the death penalty for a person convicted of first-degree murder. $37.6 \%$ of all Californians are Latino.

In this problem, let's:

• $C$ = Californians (registered voters) prefer life in prison without parole over the death penalty for a person convicted of first-degree murder.

• $L=$ Latino Californians

Suppose that one Californian is randomly selected.

In words, what is $L \cap C$?

Jand $K$ are independent events. $P(J \mid K)=0.3$.Find $P(J)$.

Forty-eight percent of all Californians registered voters prefer life in prison without parole over the death penalty for a person convicted of first degree murder. Among Latino California registered voters, 55% prefer life in prison without parole over the death penalty for a person convicted of first degree murder. 37.6% of all Californians are Latino. In this problem, let: C = Californians (registered voters) preferring life in prison without parole over the death penalty for a person convicted of first degree murder. L = Latino Californians. Suppose that one Californian is randomly selected. Are L and C independent events? Show why or why not.

Forty-eight percent of all Californians registered voters prefer life in prison without parole over the death penalty for a person convicted of first degree murder. Among Latino California registered voters, 55% prefer life in prison without parole over the death penalty for a person convicted of first degree murder. 37.6% of all Californians are Latino. In this problem, let: C = Californians (registered voters) preferring life in prison without parole over the death penalty for a person convicted of first degree murder. L = Latino Californians. Suppose that one Californian is randomly selected. In words, what is L OR C?

Forty-eight percent of all Californians registered voters prefer life in prison without parole over the death penalty for a person convicted of first degree murder. Among Latino California registered voters, 55% prefer life in prison without parole over the death penalty for a person convicted of first degree murder. 37.6% of all Californians are Latino. In this problem, let: C = Californians (registered voters) preferring life in prison without parole over the death penalty for a person convicted of first degree murder. L = Latino Californians. Suppose that one Californian is randomly selected. Find P(L AND C).

Given events J and K: P(J) = 0.18; P(K) = 0.37; P(J OR K) = 0.45 a. Find P(J AND K). b. Find the probability of the complement of event (J AND K). c. Find the probability of the complement of event (J AND K).

Forty-eight percent of all Californians registered voters prefer life in prison without parole over the death penalty for a person convicted of first-degree murder. Among Latino California registered voters, $55 \%$ prefer life in prison without parole over the death penalty for a person convicted of first-degree murder. $37.6 \%$ of all Californians are Latino.

In this problem, let's:

• $C$ = Californians (registered voters) prefer life in prison without parole over the death penalty for a person convicted of first-degree murder.

• $L=$ Latino Californians

Suppose that one Californian is randomly selected.

Are $L$ and $C$ mutually exclusive events? Show why or why not.