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1) Prove that in the equation x^2 - 3xy +2y^2 - 2x - 3y - 35 = 0, for every real value of y there is a real value of x, and for every real value of x there is a real value of y.
2) Use the Principle of Mathematical Induction to prove:
a) For every positive integer n, 4^(2n + 1) + 3^(n+2) is a multiple of 13.
b) 3^n > n^2 for n >= 1
3) Prove that if 3 is a multiple of b^2 then 3 is also a multiple of b.
What is the situation when two linear inequalities have no solution? What are the conditions when the solution of a system of linear inequalities will be in the first quadrant?
Elimination or substitution methods
What are the values of the companies as stand-alone companies? If the combined firm increases its operating margin by 2%, revenues are combined, and the other value drivers remain unchanged, what is the value of the combined firm?
A shipping company is shipping cargo by truckloads. The number of miles per gallon the truck averages goes down as the weight of each load goes up.
Use mathematical induction to show that a rectangular checkerboard with an even number of cells and two cells missing, one white and one black, can be covered by dominoes.
Quadratic Functions and Factoring.
Solve the problem on time, work & distance
Determine the width if the area of the field
Synthetic division method to find the quotient and remainder.
Let a subset A of the real numbers R be co-countable provided that R - A is countable. Show that the set of all countable and co-countable subsets of R is a sigma- algebra.
Solve the following Polynomials
Solve the following algebraically
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