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1. What is the combined effect of curvature and refraction for a 300 foot long level shot?
2. A level loop closed -0.09'. There were ten turning points in the loop. How much (and in what way) should the preliminary elevation of the seventh turning point be adjusted (± 0.01')?
3. An equal tangent vertical parabolic curve has the following characteristics: PC Station is 23+28.97. PC elevation is 244.88'. L = 5.00 stations, G1 = +4.00% and G2 = -5.70%. Prepare complete stakeout notes (at full stations) for this data. Follow the same format as the example problem in the course notes.
Daily Airlines fies from Amsterdam to London every day. The price of a ticket for this extremely popular flight route is $75. The aircraft has a passenger capacity of 150.
Because of the popularity of the sport, the store is able to sell as many bicycles as they decide to assemble. How many bicycles of each model should they assemble in order to get the maximum profit?
Explain the following statement with an example: the optimal solution to a linear programming problem can be found at an extreme point of the feasible region for the problem.
2 tiny conducting balls of identical mass (m), and identical charge (q), hang from separate nonconducting threads of length, L. the threads are hanging from the same point such that a triangle is formed.
List the ordered pairs that belong to the relation. Keep in mind that a Hasse diagram is a graph of a partial ordering relation so it satisfies the three properties listed in number 5 part(b).
Looking back at the data examples you have provided in the previous discussion questions on this issue, how might adding confidence intervals help managers accept the results better? Why?
Draw a tree diagram to illustrate the different possibilities. In hoe many ways will the 2nd , 3rd, and 4th coins all turn heads.
Determine the Laplace transform of the function by writing the function in terms of Heaviside functions and the method of Laplace transforms to solve the initial value problem
Calculate both sides of the Markov and Chebyshev inequalities as functions of x > 0 - Use the inverse transform method to simulate 100 realisations of X and plot on the same graph.
Consider the following theorem "The sum of a rational number and an irrational number is an irrational number. What is the hypothesis of the theorem?
Suppose the profit on sofas is $200 and on chairs is $100. On a given day, the probability that a displayed sofa will be sold is .03 and that a displayed chair will be sold is .05. Mathematically model the following objective:
Use the 100% rule for objective function coefficients and right hand side ranges where appropriate. Do not run the changed model. Assume that any changes given in a of the problem are the only changes being made in the model
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