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Let G = UT (n,F) be the set of the upper triangular n x n matrices with entries in a field F with p elements and 1's on the diagonal. The operation in G is matrix multiplication.
(a) Show that G is a group
(b) Show that G is a finite p-group
(c) Consider the upper central series of G:
1 = Z_0 (G) <= Z_1 (G) <= Z_2 (G) <=....<= Z_c (G) = G
Write explicitly what Z_1 (G), Z_2 (G), and Z_3 (G) are.
Show that Z_3 / Z_2 = Z (G/Z_2)
Prove that G is nilpotent of class exactly n-1.
Show that the functions x and x^2 are orthogonal in P5 with inner product defined by ( =sum from i=1 to n of p(xi)*q*(xi) ) where xi=(i-3)/2 for i=1,...,5.
Calculate the mean for the grouped data.
Let D be the linear differential operator defined on the vector space V of infinitely differentiable functions f: R-->R by D(f)=F
Write the two equations in slope-intercept form, and then determine how many solutions the system has.
Solve the system of linear equations. If the unique solution does not exist state weather the system is inconsistent or dependent.
Solve the following equation
Calculate the probability.
Calculating the probability from a given ball situation. Six red balls and four blue balls are placed on a container. The probability that the first ball drawn
Angular speed and linear speed - A bicycle wheel with a 26 inch radius is spinning at a rate of 4 revolutions per second.
A significant amount of improvement took place
Calculate the coefficient of determination
Recall that a graph G is randomly Eulerian from a vertex x if and maximal trail starting at x in an Euler circuit. (If T = xx_1 ... x_l, then T is a maximal trail starting at x iff x_l is an isolated vertex in G - E(T).)
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