1 The Various Rates Of Financial Products Are Gold 735 Oz Gold Rs 13000 10gms Re Usd 1551940

1. The various rates of financial products are:

Gold – $735/Oz; Gold – Rs. 13000/10gms; Re/USD – Rs. 48; Oil – $148

Analyze the rate fluctuation in the price of above products & prepare a report for data between Feb 2008 to 31 march 2009.

 
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1 The Various Rates Of Financial Products Are Gold 735 Oz Gold Rs 13000 10gms Re Usd 1591383

1. The various rates of financial products are:

Gold – $735/Oz; Gold – Rs. 13000/10gms; Re/USD – Rs. 48; Oil – $148

Analyze the rate fluctuation in the price of above products & prepare a report for data between Feb 2008 to 31 march 2009.

 
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1 The Various Rates Of Financial Products Are Gold 735 Oz Gold Rs 13000 10gms Re Usd 1549140

1. The various rates of financial products are:

Gold – $735/Oz; Gold – Rs. 13000/10gms; Re/USD – Rs. 48; Oil – $148

Analyze the rate fluctuation in the price of above products & prepare a report for data between Feb 2008 to 31 march 2009.

 
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1 The Various Rates Of Financial Products Are Gold 735 Oz Gold Rs 13000 10gms Re Usd 1551927

1. The various rates of financial products are:

Gold – $735/Oz; Gold – Rs. 13000/10gms; Re/USD – Rs. 48; Oil – $148

Analyze the rate fluctuation in the price of above products & prepare a report for data between Feb 2008 to 31 march 2009.

 
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1 The Traveling Salesman Problem Tsp Is A Famous Problem For Which There Is No Known 2835377

1. The Traveling Salesman problem (TSP) is a famous problem for which there is no known,

tractable solution (though efficient, approximate solutions exist). Given a list of cities and the

distances in between, the task is to find the shortest possible tour (a closed walk in which all

edges are distinct) that visits each city exactly once.

Consider the following algorithm for solving the TSP:

n = number of cities

m = n x n matrix of distances between cities

min = (infinity)

for all possible tours, do:

find the length of the tour

if length

min = length

store tour

a) What is the worst-case (big-O) complexity of this algorithm in terms of n (number of

cities)? You may assume that matrix lookup is O(1), and that the body of the ifstatement

is also O(1). You need not count the if-statement or the for-loop conditional

(i.e., testing to see when the for-loop is done), or any of the initializations at the start of

the algorithm. Clearly show the justification for your answer.

b) Given your complexity analysis, assume that the time required for the algorithm to run

when n = 10 is 1 second. Calculate the time required for n = 20 and show your work.

2. Suppose an algorithm solves a problem of size x in at most the number of steps listed in each

question below. Calculate the asymptotic time complexity (big-T or big-theta) for each example

below. Show your work, including values for c and x0along the way.

a) T(x) = 1

b) T(x) = 5x – 2

c) T(x) =3x^3+ 2 + x2

d) T(x) = log (x * 2x!)

 
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1 The Traveling Salesman Problem Tsp Is A Famous Problem For Which There Is No Known 2835379

1. The Traveling Salesman problem (TSP) is a famous problem for which there is no known,

tractable solution (though efficient, approximate solutions exist). Given a list of cities and the

distances in between, the task is to find the shortest possible tour (a closed walk in which all

edges are distinct) that visits each city exactly once.

Consider the following algorithm for solving the TSP:

n = number of cities

m = n x n matrix of distances between cities

min = (infinity)

for all possible tours, do:

find the length of the tour

if length

min = length

store tour

a) What is the worst-case (big-O) complexity of this algorithm in terms of n (number of

cities)? You may assume that matrix lookup is O(1), and that the body of the ifstatement

is also O(1). You need not count the if-statement or the for-loop conditional

(i.e., testing to see when the for-loop is done), or any of the initializations at the start of

the algorithm. Clearly show the justification for your answer.

b) Given your complexity analysis, assume that the time required for the algorithm to run

when n = 10 is 1 second. Calculate the time required for n = 20 and show your work.

2. Suppose an algorithm solves a problem of size x in at most the number of steps listed in each

question below. Calculate the asymptotic time complexity (big-T or big-theta) for each example

below. Show your work, including values for c and x0along the way.

a) T(x) = 1

b) T(x) = 5x – 2

c) T(x) =3x^3 + 2 + x^2

d) T(x) = log (x * 2x!)

Document Preview:

ECS 32B: Fall 2018 Homework Assignment 1 Due Date: No later than Saturday, October 13, 9:00pm 0. Make sure to clearly identify your name, student number, and your discussion section on the work you submit. Submit only one pdf file via Canvas…do not submit a separate file for each problem. 1. The Traveling Salesman problem (TSP) is a famous problem for which there is no known, tractable solution (though efficient, approximate solutions exist). Given a list of cities and the distances in between, the task is to find the shortest possible tour (a closed walk in which all edges are distinct) that visits each city exactly once. Consider the following algorithm for solving the TSP: n = number of cities m = n x n matrix of distances between cities min = (infinity) for all possible tours, do: find the length of the tour if length

Attachments:

ECS-32B-homew….pdf

 
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1 The Value Of F B Ds Along Closed Path In A Magnetic Field Is Given By 6 28 X 10 T 203860

The value of F B. ds along closed path in a magnetic field is given by 6.28 X 10 T.m. What is the total current that passes througn this closed path?

 
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1 The Task Of Any Business Is To Deliver At A Profit 775678

1. The task of any business is to deliver ________ at a profit.

 
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1 Use The Peano Kernel To Determine The Error Of The Trapezoidal Sum Rule 2 Calculat 1896333

1. Use the Peano kernel to determine the error of the trapezoidal sum rule.

2. Calculate the numerical convergence of (9.39) and (9.40) with the composite trapezoidal sum rule to show that the possession of derivatives does matter.

3. Show that Romberg integration with two levels of resolution h0 and h1 = h0/2 gives Simpson's rule, and with three levels of resolution (h2 = h0/4) gives Boole's rule.

 
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1 To Help Software Organizations Analyze Their Current Process Organize Work Tasks C 2847189

1.To help software organizations analyze their current process, organize work tasks, control and monitor progress and manage technical quality, organization uses A.process framework designs B.process launch C.process framework scripts D.process technology tools 2. Software process are adopted by A.software engineers B.telecommunication engineers C.mechanical engineers D.civil engineers 3. In plan-do-check-act cycle, establishment of process objectives, activities and task necessary to achieve high quality software is accomplished by A.plan B.do C.check D.act 4. PSP process model defines framework activities that are A. 2 B.3 C.4 D.5 5. Sophisticated process management can be done by A.artificial Intelligence software B.web applications C.system software D.application software

 
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