DISCRETE MATH CONNECT ACCESS
8th Edition
ISBN: 9781265370749
Author: ROSEN
Publisher: MCG
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Chapter 4.1, Problem 28E
Find a div m and a mod m when
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4.2 Product and Quotient Rules
1.
9(x)=125+1
y14+2
Use the product and/or quotient rule to find the derivative of each function.
a. g(x)=
b. y (2x-3)(x-1)
c. y==
3x-4
√x
4.2 Product and Quotient Rules
1. Use the product and/or quotient rule to find the derivative of each function.
2.5
a. g(x)=+1
y14+2
√x-1)
b. y=(2x-3)(x-:
For what values of k will the equation (k + 1)x² + 6kx + 2k² - x = 0 have:
a) one root equal zero b) one root the reciprocal of the other c) roots numerically equal but of opposite sign
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- 6. Researchers who have been studying the alarming rate at which the level of the Dead Sea has been dropping have shown that the density d (x) (in g per cm³) of the Dead Sea brine during evaporation can be estimated by the function d(x)=1.66 0.90x+0.47x², where x is the fraction of the remaining brine, 0≤x≤1. a) Estimate the density of the brine when 60% of the brine remains. b) Find and interpret the instantaneous rate of change of the density when 60% of the brine remains.arrow_forward5. If g'(5) 10 and h'(5)=-4, find f'(5) for f(x)=4g(x)-2h(x)+3.arrow_forward2. Find each derivative. Write answers with positive exponents. a) Dx 9x -3 [97] b) f'(3) if f(x) = x²-5x² 8arrow_forward
- T3.2: Prove that if the Graceful Tree Conjecture (every tree has a graceful labeling) is true and T' is a tree with m edges, then K2, decomposes into 2m - 1 copies of T. Hint - Delete a leaf to get 7" and apply the decomposition of K2(m-1)+1 = K2m-1 into T'. Then explain how the decomposition allows the pendant edge to be added to a new vertex to obtain a decomposition of K2m into copies of T.arrow_forwardUse the matrix tree theorem to determine the number of spanning trees of the graphs Kr∨sK1.These are the graphs formed by by adding all edges between a complete graph on r vertices and atrivial graph (no edges) on s vertices.arrow_forwardThe maximum capacity spanning tree problem is as follows for a given graph G = (V, E) withcapacities c(uv) on the edges. The capacity of a tree T is defined as the minimum capacity of anedge in T. The maximum capacity spanning tree problem is to determine the maximum capacity ofa spanning tree.(i) Describe how to modify the input graph to find a maximum weight spanning tree making use ofa minimum weight spanning tree algorithm.(ii) Show that a maximum (weight) spanning tree is also a maximum capacity spanning tree.(iii) Is the converse of part (ii) true? That is, is it true that a maximum capacity spanning tree is alsoa maximum spanning tree? Either give counterexamples (of all sizes) or a proof.(iv) Prove the following max-min result. The maximum capacity of a spanning tree is equal to theminimum bottleneck value of a cut. For a subset U ⊆ V , the cut [U, V − U] is the set of edgesbetween U and V − U. The bottleneck value of a cut [U, V − U] is the largest capacity among theedges of…arrow_forward
- 1) Find The inverse The domain of m(x) = tion and of the function The inverse function 3- √x-aarrow_forwardProve that the following version of a greedy algorithm produces a minimum spanning tree in aweighted graph. Start with a vertex v as the initial tree and at each stage add an edge with minimumweight having exactly one end in the current tree. Stop when all vertices have been addedarrow_forwardb. According to the analyst, what is the probability that the confidence score is not 1? 11. Professor Sanchez has been teaching Principles of Economics for over 25 years. He uses the following scale for grading. Grade Numerical Score Probability A 4 0.10 B 3 0.30 C 2 0.40 D 1 0.10 F O 0.10 a. Depict the probability distribution graphically. Comment on whether or not the probability distribution is symmetric. b. Convert the probability distribution to a cumulative probability distribution. C. What is the probability of earning at least a B in Professor Sanchez's course? d. What is the probability of passing Professor Sanchez's course? 2. Professor Khurana expects to be able to use her grant money to fund up to two students for research assistance. While she realizes that there is a 5% chance that she may not be able to fund any student, there is an 80% chance that she will be able to fund two students. a. What hat is the proarrow_forward
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