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Please help with the following problems involving group theory proofs. Provide step by step calculations along with explanations.
a) Prove that if G is a finite group and a is an element of G then for some positive m , a^m is equal to the identity of G. (Use the Pigeon hole principle)
b) Prove that if G is a finite group, H subset of G that is closed with respect to the operation of G, Then every element of H has its inverse in H.
Prove that if p is a prime number of the form 4n + 1, then the following congruence hold
write the equation in vertex form and identify axis of symmetry and direction of opening for
Using graphical method for solving maximization problem
Define the function f: R → R by f(x) = x2 - 6. Briefly explain why f is not a 1-1 (one-to-one) function. Is the function g: Z → Z defined by g(n) = [n/2] a one to one function?
write a function rule for the area of a rectangle whose length is 6ft. more than its width?then find the area of a
Linear Equations by substitution method
Solve the given equation.
Graph the parabola: y = -(1/4)x2 + x - 6. Identify the vertex and four additional points on each side of the vertex.
For the first part, I so far have that there could be 4 men and 1 woman for the committee. There could also be 3 men and 2 women. My possibilities are: 4 men and 1 woman, or 3 men and 2 women. For part b, my possibilities are: 4 women and 1 man, o..
Determine the dot product.
Compute equations for the vertical and horizontal asymptotes
Two boys on a bicycle start from the same place but travel in opposite directions. Joe rides twice as fast as Tom and in 4 hours, they are 24 KM apart. What is the rate of speed of each boy?
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