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(C|L).

The events C and L are defined as:

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.

from the provided information the following probabilities are obtained:

$$\begin{gathered} P\left(C\right)=0.48 \\ P\left(L\right)=0.376 \end{gathered}$$

The event $C|L$is defined as Californians preferring life in prison without parole over the death penalty for a person convicted of first degree murder that they belong to Latino.

It is given that $55\%$of Latino California registered voters prefer life in prison without parole over the death penalty for a person convicted of first degree murder.

Since probability can also be expressed as percentage, so the probability that the randomly selected Californians prefer life in prison without parole over the death penalty for a person convicted of first degree murder that they belong to Latino is $55\%or0.55$

Therefore,

$P\left(C\right|L)=0.55$