Question

In: Statistics and Probability

Define the following events: A-> person had flip flops on B-> Person had blonde hair C->...

Define the following events:

A-> person had flip flops on

B-> Person had blonde hair

C-> Person had red hair

D-> Person had black hair

E-> Person had brown her

a. What is P(B')?

b. What is P(C U E)?

c. What is P(A U C)?

d. What is P(A intersection C)?

e. What is P(A' intersection (B U D))?

Define the following events:

A-> coin lands on heads

B-> die lands on a "1"

a. How many unique outcomes exist for this joint experiment?

b. What is P(A)

c. What is P(B)?

d. What is P(A intersection B)?

e. What is P(A U B)?

Solutions

Expert Solution


Related Solutions

(a) What are Multiplexers, and why are they important in computers (b) What are D flip-flops,...
(a) What are Multiplexers, and why are they important in computers (b) What are D flip-flops, and how are they used in computers?
Flip-flops: a) Make a asyncronous MOD 12 flip-flop up counter circuit b) Make a syncronous MOD...
Flip-flops: a) Make a asyncronous MOD 12 flip-flop up counter circuit b) Make a syncronous MOD 14 flip-flop up counter circuit c) Each flip-flop has the same propagation delay, which is 10ms. Calculate the maximum clock frequency of the circuit in questions (a) and (b)
Design a sequential circuit with 2 JK flip-flops A and B, and 2 inputs, E...
Design a sequential circuit with 2 JK flip-flops A and B, and 2 inputs, E and x. the design must adhere to the following requirements: If E = 0, the circuit remains in the same state regardless of the value of x.  When E = 1 and x = 1, the circuit goes through the state transitions from 00 to 01 to 10 to 11 back to 00 and repeats. When E = 1 and x = 0, the circuit goes through the...
A sequential circuit has two JK flip-flops A and B, two inputs r and y,...
A sequential circuit has two JK flip-flops A and B, two inputs r and y, and one output z. The flip-flop input equations and circuit output equation are \(\begin{aligned} J_{A} &=A^{\prime} x+B^{\prime} y & K_{A}=B x^{\prime} y^{\prime} \\ J_{B} &=A^{\prime} x y & K_{B}=A^{\prime}+B^{\prime} x \\ z &=A^{\prime} x^{\prime}+B^{\prime} y^{\prime} & \end{aligned}\)(a) Derive the simplified state equations for A and B. (b) Tabulate the state table. (c) Draw the state diagram of the çircuit.
If A, B, and C events are independent, check if B and A \ C events...
If A, B, and C events are independent, check if B and A \ C events are independent or not.
1. Three players, A,B, and C, each flip their coins until one person has a different...
1. Three players, A,B, and C, each flip their coins until one person has a different result from the others. The person having the different result wins. (a) Using R, simulate this experiment 10000 times and give the resulting estimate of P(A wins).
Using Multisim, connect the circuit and verify the characteristic tables for the following flip flops: D,...
Using Multisim, connect the circuit and verify the characteristic tables for the following flip flops: D, T and JK Add 4 screen shots which verify the characteristic table 2 for D, T, and JK FF. 2 more for remaining input combinations of JK
Suppose that Ken cares only about bathing suits (B) and flip-flops (F). His utility function is...
Suppose that Ken cares only about bathing suits (B) and flip-flops (F). His utility function is U = B 0.75F 0.25. The price of bathing suits are $12, and the price of flip-flops are $6. Ken has a budget of $240. (a) Draw and label a graph containing Ken’s budget line with bathing suits (B) on the x-axis and flip-flops (F) on the y-axis. Graph the x and y intercepts and determine the slope of the budget line. (b) Define...
Define the following on R3: 〈(a, b, c), (a′, b′, c′)〉 = 2aa′ + bb′ +...
Define the following on R3: 〈(a, b, c), (a′, b′, c′)〉 = 2aa′ + bb′ + 3cc′. (a) Prove that 〈 , 〉 is an inner product on R3. (b) Let B = {(1,1,0),(1,0,1),(0,1,1)}. Is B an orthogonal basis for R3 under the inner product defined above. If not, use the Gram-Schmidt algorithm to transform B into an orthogonal basis.
Design a Count-up Counter in Aiken code with following flip flops: a) D-FF (Active edge is...
Design a Count-up Counter in Aiken code with following flip flops: a) D-FF (Active edge is high to low) b) SR-FF (Active edge is high to low) c) Use of output of circuit in part (b) and minimum number of logic gates for getting the Countdown counter in Aiken code
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT