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Transportation. Most railroad cars are owned by individual railroad companies. When a car leaves its home railroad’s tracks, it becomes part of a national pool of cars and can be used by other railroads. The rules governing the use of these pooled cars are designed to eventually return the car to the home tracks. A particular railroad found that each month,
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- Tick all statements which are correct, but do not tick those that are incorrect. a. A forward contract gives you the right but not the obligation to buy a certain product at a specified time in the future for a fixed price. b. An American put option should always be exercised before its expiry time. C. The price of a put option and of a call option with the same expiration time and strike price can never be the same. d. If there is a sporting event with 3 different outcomes with corresponding odds equal to o₁ = 2,02 = 2, and 03 = opportunity for a suitable betting strategy. = 3, then there is an arbitrage e. If there is arbitrage, then a risk-neutral distribution exists.arrow_forward-(0)-(0)-(0) X1 = x2 = x3 = 1 (a) Show that the vectors X1, X2, X3 form a basis for R³. y= (b) Find the coordinate vector [y] B of y in the basis B = (x1, x2, x3).arrow_forwardLet A 1 - 13 (1³ ³) 3). (i) Compute A2, A3, A4. (ii) Show that A is invertible and find A-¹.arrow_forward
- Prove that the image of a polygon in R², under an isometry, is congruent to the original polygonarrow_forwardLet H = {(a a12 a21 a22, | a1 + a2 = 0} . € R²x²: a11 + a22 (i) Show that H is a subspace of R2×2 (ii) Find a basis of H and determine dim H.arrow_forward2 5 A=1 2 -2 b=2 3 1 -1 3 (a) Calculate det(A). (b) Using (a), deduce that the system Ax = b where x = (x1, x2, x3) is consistent and determine x2 using Cramer's rule.arrow_forward
- Consider the least squares problem Ax = b, where 12 -09-0 A 1 3 1 4 and b = (a) Write down the corresponding normal equations. (b) Determine the set of least squares solutions to the problem.arrow_forwardMrs Skeel is told that interest is given by the Varying Interest Rate Model in which R, is the interest rate between time i and i + 1. The random variables R are i.i.d. with common distribution (a) Answer: R₁ = {4% 4% with probability 0.3, 5% with probability 0.7. Mrs Skeel deposits £200 at time i = 0. What is the expected value of the deposit at time i = 5? Enter the answer correct to the nearest pound. (b) i Suppose that Mrs Skeel deposits £100 at time i = 0 and £200 at time i = 1. Determine the expected value of the money accumulated at time =2. Enter the answer correct to the nearest pound. Answer:arrow_forward(c) Let G be the group with Cayley table given below. Show that G is not a group. d * e a b C e e a b C d a b 00 a e с d b b C e b a с C d b e C dd b a C earrow_forward
- 1.evaluate using gamma function Find the factorial of a.3*7/2! b.(13/2)! * 6! * 2/3 Please don't use artificial intelligencearrow_forwardA ladder 25 feet long is leaning against the wall of a building. Initially, the foot of the ladder is 7 feet from the wall. The foot of the ladder begins to slide at a rate of 2 ft/sec, causing the top of the ladder to slide down the wall. The location of the foot of the ladder, its x coordinate, at time t seconds is given by x(t)=7+2t. wall y(1) 25 ft. ladder x(1) ground (a) Find the formula for the location of the top of the ladder, the y coordinate, as a function of time t. The formula for y(t)= √ 25² - (7+2t)² (b) The domain of t values for y(t) ranges from 0 (c) Calculate the average velocity of the top of the ladder on each of these time intervals (correct to three decimal places): . (Put your cursor in the box, click and a palette will come up to help you enter your symbolic answer.) time interval ave velocity [0,2] -0.766 [6,8] -3.225 time interval ave velocity -1.224 -9.798 [2,4] [8,9] (d) Find a time interval [a,9] so that the average velocity of the top of the ladder on this…arrow_forwardAlready got wrong chatgpt answer Plz don't use chatgpt answer will upvote .arrow_forward
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