Daily Archives: 18 February, 2021

Assume that a decision maker’s current wealth is 10,000. Assign u(0) = – 1 and u(10,000) = 0 When facing a loss of X with probability 0.5 and remaining at current wealth with probability 0.5, the decision maker would be willing to pay up to G for complete insurance. The values for X and G in three situations are given below. X c 10 000 6 000 61100 3 300 3 300 1 700 Determine three values on the decision maker’s utility of wealth function u. Calculate the slopes of the four line segments joining the five points determined on the graph u(w). Determine the rates of change of the slopes from segment to segment. Put yourself in the role of a decision maker with wealth 10,000. In addition to the given values of u(0) and u(10,000), elicit three additional values on your utility of wealth function u. On the basis of the five values of your utility function, calculate the slopes and the rates of change of the slopes as done in part (b).

Assume that a decision maker's current wealth is 10,000. Assign u(0) = - 1 and u(10,000) = 0 When facing a loss of X with probability 0.5 and remaining at…

Continue Reading Assume that a decision maker’s current wealth is 10,000. Assign u(0) = – 1 and u(10,000) = 0 When facing a loss of X with probability 0.5 and remaining at current wealth with probability 0.5, the decision maker would be willing to pay up to G for complete insurance. The values for X and G in three situations are given below. X c 10 000 6 000 61100 3 300 3 300 1 700 Determine three values on the decision maker’s utility of wealth function u. Calculate the slopes of the four line segments joining the five points determined on the graph u(w). Determine the rates of change of the slopes from segment to segment. Put yourself in the role of a decision maker with wealth 10,000. In addition to the given values of u(0) and u(10,000), elicit three additional values on your utility of wealth function u. On the basis of the five values of your utility function, calculate the slopes and the rates of change of the slopes as done in part (b).

In Problems 3–8, determine whether the given function is a solution to the given differential equation.

In Problems 3–8, determine whether the given function is a solution to the given differential equation. x=2cost Estimate the diffusivity of isoamyl alcohol (C,H120) at infinite dilution in water at…

Continue Reading In Problems 3–8, determine whether the given function is a solution to the given differential equation.

2 Rewrite the following sentences, reversing the order of the clauses. Use correct punctuation. (4p) 1. If I were you, I would see Casablanca again. I would see Casablanca again if I were you. 2. If the waiter didn’t charge you for dessert, would you say something? 3. Would you take a cruise if you had a lot of money? 4. If you wanted to text your friend, would you stop driving? 5. Would most people return a wallet if they found it on the street?

2 Rewrite the following sentences, reversing the order of the clauses. Use correct punctuation. (4p) 1. If I were you, I would see Casablanca again. I would see Casablanca again…

Continue Reading 2 Rewrite the following sentences, reversing the order of the clauses. Use correct punctuation. (4p) 1. If I were you, I would see Casablanca again. I would see Casablanca again if I were you. 2. If the waiter didn’t charge you for dessert, would you say something? 3. Would you take a cruise if you had a lot of money? 4. If you wanted to text your friend, would you stop driving? 5. Would most people return a wallet if they found it on the street?

A mass m = 5.00 kg is suspended from a spring and oscillates according to the equation of motion x(t) = 0.5 cos(5t + π/4). What is the spring constant?

A mass m = 5.00 kg is suspended from a spring and oscillates according to the equation ofmotion x(t) = 0.5 cos(5t + π/4). What is the spring constant? 125…

Continue Reading A mass m = 5.00 kg is suspended from a spring and oscillates according to the equation of motion x(t) = 0.5 cos(5t + π/4). What is the spring constant?

Question 7 Calculate the moment of inertia of the shaded area about the x-axis. 35 mm 35 mm 35 mm 25 mm V- – -x K 35 mm 35 mm — Answer: 1x = (105)mm the tolerance is +/-2%

Question 7 Calculate the moment of inertia of the shaded area about the x-axis. 35 mm 35 mm 35 mm 25 mm V- - -x K 35 mm 35 mm…

Continue Reading Question 7 Calculate the moment of inertia of the shaded area about the x-axis. 35 mm 35 mm 35 mm 25 mm V- – -x K 35 mm 35 mm — Answer: 1x = (105)mm the tolerance is +/-2%

3. Repeat #1-2 now with R=100 Q and the circuit otherwise unchanged. Save a copy of the graph and include it in your submission. R=100 [Q] mums] 4. Compare the two graphs qualitatively. What role does the resistance play in an RLC circuit? 5. Screen grab your circuit and include the picture in your lab report. Save the circuit for your own records. Part 4 — Reflection Research at least one practical application of RLC circuits and write a short paragraph summarizing it. Include references.

Repeat #1-2 now with R=100 Q and the circuit otherwise unchanged. Save a copy of the graph and include it in your submission. R=100 [Q] mums] 4. Compare the two…

Continue Reading 3. Repeat #1-2 now with R=100 Q and the circuit otherwise unchanged. Save a copy of the graph and include it in your submission. R=100 [Q] mums] 4. Compare the two graphs qualitatively. What role does the resistance play in an RLC circuit? 5. Screen grab your circuit and include the picture in your lab report. Save the circuit for your own records. Part 4 — Reflection Research at least one practical application of RLC circuits and write a short paragraph summarizing it. Include references.