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The results: 1.20 2.00 p q = D(p) 102 38 q = S(p) 42 98 Now we make an assumption -- both demand and supply are linear. With that assumption we have Demand. The slope is D(p) 38 - 102 md = = = -80 p 2 - 1.2 But also D(2) = 38, so D(p) = -80(p - 2) + 38 = -80p + 198. Hmm. Does the negative slope make sense? Why? Supply. The slope is ms = Also, S(2) = 98, so S(p) = 70(p - 2) + 98 = 70p - 42. Okay. Does the positive slope make sense? Why?
Hypothesis test for two differences between means
if you usually purchase 400 motore per month, what percent would be saved per month by ordering 800 every two months?
A 25-by-33-inch sheet of paper is to be used for a poster, with the shorter side at the bottom. The margins at the sides and top are to have the same width, and the bottom margin is to be twice as wide as the other margins. Find the width of the m..
Math problem, After visiting his doctor,allen went to the pharmacy for a(n) 8 day supply of drug A,a(n)24 day supply of drug B and a(n) 15 day supply of drugC and how long will it be untill he can fill all three prescription same day?
The board of a pharmaceutical company has nine members. One board member will be selected as vice president of marketing, and a different board member will be selected as vice president of research
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If 1200cm2 of material is available to make a box with a square base and an open top, find the largest possible volume of the box.
Bob made a Equilateral triangle.The sum of the lengths of the sides is 11.5 what is the length of each side of bobs triangle.
find the quadratic equation that represents the monthly value of a share of ACME Corporation since January 2009. Use the variable x to represent the number of months after January 2009 and the variable y to represent the monthly value.
a regular hexagon is inscribed in a circle with a diameter of 6.4 centimeters. what is the apothem of the hexagon?
a triangle drawn on a map has sides of lengths 8 cm, 11 cm, and 14 cm. The shortest of the corresponding real-life distances is 105 km. Find the longest of the real-life distances.
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