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You are given two points representing the number of items sold at a particular price. From these two points a linear demand functions is constructed. You are also given information on the cost of each item so that you can construct a cost function. From the demand function you can form a revenue function and finally the profit function is the revenue minus the cost. This profit function can the be maximized by taking the derivative at setting it to zero.
Finding permutation
Prove the arithmetic-geometric mean inequality by using an elementary method (no use of calculus, derivative or limit), that is,
Finding the vertex and axis of symmetry
Find the x-and y-intercepts ofline represented by the equatics with stepy by step instructions and explained in words
Determine the equation of the line, in slope- intercept form that is parallel to 5x+4y = -3 and contains (-8,9). Find the equation of the line through the point (-2,6) and perpendicular to y= (3/5)x -2
Write a rational expression to represent how much of the project Jan will complete in x hours - how much of the project will Rebekah complete every hour and Write a rational expression to represent how much of the project Rebekah will complete in x h..
Conversely, suppose A and A^-1 are both matrices with integer entries. Prove that D(A_1, A_2) = +/- 1.
Find the cost function for the give marginal cost and specified fixed cost: dC/dx = 90x + 700. At x = 0 the fixed cost is C(0) = $5500.
Exponential growth function.
Compute the distance between two points ( 1 - sqrt2, - 1) and (2 + sqrt2, 4). Evaluate the following expression when x=3 and y+2, 2xy-x^2y. Solve the equation for L . p = 2L + 2w.
explain the five-steps for solving rational equations. can any of these steps be eliminated? can the order of these
I will be demonstrating how to evaluate and create a two- variable inequality. This means there are two different variables included into an inequality.
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