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Question: 1. A swimmer floats on the surface of a completely filled 10-foot deep pool for 5 seconds. He then takes 3 seconds to swim to the bottom of the pool and 2 seconds to return to the surface, where he then floats for another 5 seconds. After that, his watch slips off and he swims halfway to the bottom to grab it. It took him 1 second to grab the watch and another 1 second to swim back to the surface.
Draw a graph that models the swimmer's depth below the water's surface over time.
Given an LP problem in standard form, show that the set of all optimal feasible solutions to the LP forms a convex set detailed solution
Explain how to find a path with the least number of edges between two vertices in an undirected graph by considering it as a shortest path problem in a weighted graph.
The following data are from matched samples taken from two populations.
Find the reflexive closure and the symmetric closure of the relation {(1, 2), (2, 3), (2, 4), (3, 1)} on the set {1, 2, 3, 4}.
A farmer has 80m length of fencing. He wants to use it to form three sides of a rectangular enclosure against an existing fence which provides the fourth side. Find the maximum area that he can enclose and give its dimensions.
Calculate the simple linear regression equation
Compare the number of floating point operations (see "flops") needed by the two approaches to spectral differentiation which method is preferable?
the cost to rent a construction crane is $630 a day plus $230 per hour of use. Write and solve an equation to determine how many hours the crane was renter for if the total cost is $3150.
6.2.3 Determine whether the following statements are true or false (in (b), the symbol ( means 'proper subset'). Justify your answers. (a) If f7g 2 P(A), then 7 2 A and f7g 2/ A. (b) Suppose that A, B and C are sets such that A ( P(B) ( C and jAj = 2..
Does the graph off have any vertical asymptotes? Explain - Did you include appropriate steps, graphs, or rationales to determine the answers to question wherever required?
A scale model of a museum made of cubic blocks. In my answer document sketch the view as it would appear from 2nd avenue.
The truth table and previously proven logical equivalencies
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