The time required to play a certain board game is uniformly distributed between 15 and 60 minutes. Use the formula U = a + (b-a) x RAND() for a uniform distribution between a and b to obtain a sample of 50 outcomes and compute the mean, minimum, maximum, and standard deviation. Click the icon to view the randomly-generated times. Determine the appropriate formula. U= 15+ (60 - 15)× RAND() (Type whole numbers.) Fifty random values generated using the formula are now provided in the problem statement. Compute the mean. The mean is minute(s). (Round to one decimal place as needed.)

Q: Compute /16-³ dac

Q: 1 ++ 1 + 24 e =1+1+ 6 O True O False

Q: Add to 2. 30 45 y X =

Q: (1) n=2

Q: 1. The table shows the number of deaths in the U.S. in a year due to a variety of causes. For these…

Q: 3 luate (x3 + 1)dx. -1 20

Q: Which of the following are true if X : Bin (6, .3)? A. E(X) = 6.3 B. E(X) = 1.8 C. E(X) = 5.7 D.…

Q: 3. 6. 7 #3. Let A = 2 3 What is tr(A), the trace of A? 0. 4 (A)3 (B) 5 (C) 6 (D) 7 (E) 24

Q: 3. What is the value of x in the diagram below? 11

Q: Q. 5. Show that "-C, 1+"C, =" C, . n-1

Q: Particle size data for a sample of spherical particles is given as volume percentages recorded in…

Q: Find g(-2) if g(x) = 4x + 3. a. 19 b. -11 c. -8 d. -5

Q: Find the area of the region below f(t), above the t axis, and between t = 0 and t = 2.

Q: 3. Show that Z, -

Q: 8. f : {1,2,.5} × {1,2, . 8} → {1,2, . 40}. ...

Q: 3 4 2 3

Q: Find y". 10 ..... 24 16 2 O A. 10- B. 12 10 + 8 10 + OC. 48 10 + 16 10- OD.

Q: Compute the indicated quantity. P(A) = 0.8, P(B) = 0.3.  A and B are independent. Find  P(A ∩ B).