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solving a recurrence relation

Solve the following recurrence relation: a(n) = a(n-1) + 3(n-1), a(0) = 1 I know this should not be a difficult problem, but my main problem is in solving the problem when the coefficient of the a(n-1) term is 1. Also, when a summation is in the solution, I do not understand how to convert from a summation to a C(n,k) or a P(n,k). Could you please give a step by step explanation of the process involved with solving this type of problem? Thank you.

Subject:

Math

Topic:

Combinatorial Mathematics

Posting ID:

20538

OTA ID:

103866

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Angles and matrices

Project 3 2. Lance Armstrong won the 2003 Tour de France. The wheel on his bike had a 63 inch diameter. His average speed was 40 km / hour. What was the angular speed of the wheel in revolutions per hour? 3. A construction company is making picnic pavilions where the roof will be supported by two sets of beams. The beams in the front are 8 feet high and the back beams are 6.5 feet high. The distance between the front and back beams is 8 feet. At what angle will the roof lay on the front beam? 4. Latitude is the north-south location on the earth between the equator and the poles. Since the earth flattens slightly at the poles, a nautical mile varies with latitude. A nautical mile... click for more

Subject:

Math

Topic:

Combinatorial Mathematics

Posting ID:

25556

OTA ID:

102922

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Vectors, graphs, and counting

Project 4A 1. Explain why vectors QR and RQ are not equivalent. 2. Explain in your own words when the elimination method for solving a system of equations is preferable to the substitution method. 1. In Washington DC, there is a large grassy area south of the White House known as the Ellipse. It is actually an ellipse with major axis of length 1048 ft. and minor axis of length 898 ft. Assuming that a coordinate system is superimposed on the area in such a way that the center is at the origin and the major and minor axes are on the x- and y- axes of the coordinate system, respectively, find an equation of the ellipse. 2. A family borrows $120,000. The loan is to be repaid in 13 y... click for more

Subject:

Math

Topic:

Combinatorial Mathematics

Posting ID:

25557

OTA ID:

101767

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Subsequence

In a line of people you are looking for a subsequence of 4 (not necessarily consecutive = neighboring) people with increasing height. How many people should be in the line so that you can be sure to find this subsequence?

Subject:

Math

Topic:

Combinatorial Mathematics

Posting ID:

25778

OTA ID:

101298

View Details $1.99 Download Add to Cart

Induction Proof

see attachment.

Subject:

Math

Topic:

Combinatorial Mathematics

Posting ID:

28389

OTA ID:

103300

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