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Problem 1: Prove that there are no integers x, y, and z such thatx^2 +y^2 + z^2 = 999
Problem 2: Show that square root of 2 cubed is an irrational number.
Problem 3: For each of the following pairs a and b, use the division algorithm to find quotient q and remainder r.
(a) b=189, a=17
(b) b=111, a= -5
(c) b= -1029, a=27
(d) b= -111, a= -4
Solve the following linear programming problems graphically: Maximize profit = 4X + 6Y, Minimize cost = 24X + 15Y.
estimate the proportion of the entire population of stores
Find the number represents the total net yardage.
Suppose [a]m (m is a subscript) represents an equivalence class modulo m, where m is an integer. Prove that for any two integers a and b that, under multiplication, [a]m[b]m = [ab]m.
Simplify the equation
Let K={1, v, h, 180} be a subset of the octic group G. Show that V= {1, v} is normal in K and that K is normal in G, but that V is not normal in G.
What slope must each member of the family of straight lines that is perpendicular to the line 3y = 6x + 9 have?
A company's costs, in millions of dollars, are given by the equation, C = x2 - 3x - 27, where x is the number of items sold, in thousands. What are the costs when 1,000 items are sold? 1,500 items?
What is a row operation in matrices? What you do to transform it from the augmented matrix to the triangular form where you have a row of ones and 0's under and above the leading ones?
Find the percentage of spam
Create an equation or inequality that could be used for analysis, prediction, or decision making. Then, draw a graph to depict the variables in the situation.
What rule of operations that applies when you are solving an equation does not apply when you are solving an inequality? Show with examples.Discuss what rules use to solve them. What is differences between an equations and inequality.
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