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The total cost of production consists of fixed costs (such as overhead) plus variable costs (such as supplies). Revenue is the amount of money that is received due to sales. Suppose that the manager of a small company that produces roof tile has determined that the overhead is $1000 and the variable cost for each unit of tile produced is $200. Each unit of tile sells for $240. Find the total cost in dollars, C(x), of producing x units of tile and the revenue in dollars, R(x), from the sale of x units of tile. The company will break even (no profit and no loss) as long as revenue just equals cost. The value of x (the number of items produced and sold) where C(x) = R(x) is called the break-even point.
How many of the bulbs should she plant next fall if she would like at least 52 to bloom?
Let R be a region in the first quadrant enclosed by the curves of , , and the vertical lines and . Find the area of the enclosed region. Give your answer correctly rounded to two decimal places.
what is the relationship between an exponential function such as y 2x and a logarithmic function such as the logarithm
Consider an asymmetric tent design of length l that is comprised of a vertical section of height h, connected to a diagonal section, The volume of the tent is hl2/2. For a fixed area of tent material A, find the values of h and l that maximise the t..
Suggest the substantive manner in which the company could create a convergence between the interests of stockholders and managers.
What is the boundaries of each value a. 42.8 Miles b. 1.6 milliliters c. 5.36 ounces d. 18 tones e. 93.8 ounces f. 40 inches
What is the largestnfor which one can solve within one second a problem using an algorithm that requiresf(n) bit operations, where each bit operation is carried out in 10-9seconds, with the functionsf(n) below? Click and drag the correct answer to..
You are going to design an advertisement for a new polynomial identity that you are going to invent. Your goal for this activity is to demonstrate the proof of your polynomial identity through an algebraic proof and a numerical proof in an engagin..
How many different bit strings can be transmitted if the string must begin with a 1 bit, must include three additional 1 bits.
A hemisphere of radius 8 sits on a horizontal plane. A cylinder stands with its axis vertical, the center of its base at the center of the sphere, and its top circular rim touching the hemisphere. Find the radius and height of the cylinder of maxi..
to check whether the representation of input elements does not affect the running time of an algorithm.suppose you have
Find the equation of the line for the demand equation. Write your answer in the form p = mx + b. Hint: Write an equation using two points in the form (x,p).
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