an online store sells a variety of photo albums. the albums range in photo capacity and orientation.\nhorizon…

an online store sells a variety of photo albums. the albums range in photo capacity and orientation.\nhorizontally vertically\nunder 50 photos 6 3\n50 photos or more 5 3\nwhat is the probability that a randomly selected photo album is oriented vertically given that the photo album holds 50 photos or more?\nsimplify any fractions.

an online store sells a variety of photo albums. the albums range in photo capacity and orientation.\nhorizontally vertically\nunder 50 photos 6 3\n50 photos or more 5 3\nwhat is the probability that a randomly selected photo album is oriented vertically given that the photo album holds 50 photos or more?\nsimplify any fractions.

Answer

Explanation:

Step1: Identify relevant values

We want the probability of vertically - oriented given 50 photos or more. The number of vertically - oriented albums with 50 photos or more is 3, and the total number of albums with 50 photos or more is (5 + 3=8).

Step2: Calculate the conditional probability

The formula for conditional probability (P(A|B)=\frac{P(A\cap B)}{P(B)}). In the case of frequency data, if (A) is the event of being vertically - oriented and (B) is the event of having 50 photos or more, the probability (P(A|B)=\frac{\text{Number of (A and B)}}{\text{Number of B}}). So (P=\frac{3}{8}).

Answer:

(\frac{3}{8})