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Explain the difference between solving a system of equations by the algebraic method and the graphical method.
Two ships leave port at the same time. Ship X is heading due north and Ship Y is heading due east. Thirteen hours later they are 650 miles apart. If the Ship X had traveled 520 miles from the port, how many miles had Ship Y traveled?
Express the hydrostatic force against one side of the plate as an integral and evaluate it. (Give your answer correct to the nearest whole number.)
Let x represent the length of each parallel side used to make the 4 pens and y be the length of the other 2 sides. Find the values of x and y needed to obtain the largest possible area of the 4 pens.
Matrix Representation of a Linear Transformation, For the problem, refer to the linear transformation T
Suppose CUNY professors have an average life, normally distributed, of 80 years with a population standard deviation of 9 years.
A rectangular playground is to be fenced off and divided in two by another fence parallel to one side of the playground. 608 feet of fencing is used. Find the dimensions of the playground that maximize the total enclosed area. Remember to reduce a..
The length of a rectangle is 26 centimeters less than 5 times its width. its area is 63 square centimeters. Find the dimensions of the rectangle.
During the first part of a trip, a canoeist travels 43 miles at a certain speed. The canoeist travels 21 miles on the second part of the trip at a speed 5 mph slower. The total time for the trip is 5 hours. What was the speed on each part of the t..
From the matrix S who columns are the three vectors in your basis for E3, and compute J = (S^-1)AS. Notice that if you order the columns of S in the most logical way, J will be triangular.
calculate the variable costs of hand- made rocking chairs using the following information.
Finding the side lengths of the given triangle - Evaluate the vertices of the triangle such that its area is a minimum.
Prove Let D be a nontrivial connected digraph. Then D is Eulerian if and only if od(v)=id(v) for every vertex v of D. Od means the outdegree of a vertex v of a digraph D. (is the number of vertices of D that are adjacent from v.
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