6. Each salesperson in a large store chain is rated with respect to his sales ability and his potential for advancement. The data for the 500 sampled salespeople are summarized in the following table. Potential for Advancement Fair Good Excellent Below Average 16 12 22 Sales Ability Average 45 60 45 Above Average 93 72 135 (1) What is the probability that a salesperson selected at random will have average sales ability and good potential for advancement? (ii) What is the probability that a salesperson selected at random has above average sales ability or is an excellent potential for advancement? (iii) What is the probability that a salesperson selected at random will have an excellent potential for advancement given that his sales ability is average?

Q: Cant see step 2

A: To find:- Factor of -35  that have sum of -2

Q: 5+3x=26. what is X?

A:

Q: a) Find the point on the graph of y = e where the tangent line has slope -4. b) Plot the graph of y…

A:

Q: Find the values for c1, c2, and c3 to make sure that: c1 (10, 25, 1) + c2 (-15, 5, 0) + c3 (5, 0,…

A:

Q: The independent variable is the second value in an ordered pair. O True False

A: Solution: The objective is to determine whether the given statement is true or false

Q: 2. 4x-2y = -8 %3D 4x y = 2x + 4 %3D 241 -2

A:

Q: The scatterplot shows the relationship between Marvin's age and the time it took him to run a mile.…

A: To determine the correct option.

Q: Let à = (2, 3, 4) and b = ( − 2, 0, — 5). Find à x 6.

A: A detailed solution is given below

Q: Venn diagram

A:

Q: the hang time

A:

Q: I also need the p value

A: (a) Now since the same student appears for the SAT twice, the scores are matched pairs. Hence the…

Q: + + = 60 + = 30 = 3 = ? +

A: To find-

Q: Plot the following six points: (- 5, 4) (1, 3) (- 2, – 1) (4, 0) (2, – 3) (0, - 2)

A:

Q: The table shows the movement of a stock for 30 randomly selected trading days. "Up" means the stock…

A:

Q: Let à = (3, -5,0) and b = (-2,-4,-5). Find à x b. <

A: We are given vector a and vector b. We will find their cross product by definition of the cross…

Q: How do you solve this with each rule?

A:

Q: easure.

A:

Q: Let a = (-1,0, 5) and 6 = (3,-1,0). Find à x 6. < V

A:

Q: Which similarity shortcut allows you to answer the value for h and k?

A: We are given that the following two triangles are equivalent.

Q: line CE has E is (-3,-2) and D is (2,10 find C

A: A line CE has a midpoint D which is (2, 10) and E is (–3, –2).