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Suppose the wholesale price of a certain brand of medium-sized eggs p (in dollars/carton) is related to the weekly supply x (in thousands of cartons) by the following equation.
625p2 - x2 = 100
If 18000 cartons of eggs are available at the beginning of a certain week and the price is falling at the rate of 8 /carton/week, at what rate is the supply changing? (Round your answer to the nearest whole number.)
Use the discriminant to determine whether the following equations have solutions that are: two different rational solutions; two different irrational solutions
question write the statement in symbols using the p and q given below. then construct a truth table for the symbolic
The list price of an iPod speaker is $67.50. It is on sale for 20% off, and there is a 6% sales tax. The store calculates the sales tax on $67.50, and then takes 20% off the total. Jonathan wants them to take the discount first and then calculate the..
Write a program to read an integer number and find its number of digits ( for example, 3459 has 4 digits and 125860 has 6 digits). The program should be designed in a way that the user could test as many numbers as desired without leaving the prog..
Determine the kernel and range of each of the following linear transformations from R3 into R3. (a) L(x) = (x3, x2, x1)^T
Calculate the amount of heat required to completely sublime 24.0 of solid dry ice at its sublimation temperature. The heat of sublimation for carbon dioxide is 32.3 .
jaline can purchase tile at a store for .99 cents per tile and rent a tile saw for 24 dollars. at another store she can
question 1 a company has three new machines of different types. there are four different plants that could receive the
Use the forecast to find the probability that in a random sample of 10 major bridges in the city, at least 3 will have an inspection rating of 4 or below in 2020.
The distance between two rails is 1.5m. The centre of gravity of the train at a height of 2m from the ground. Find the maximum speed of the train on a circular path of radius 120m.
Use Lagrange multipliers to find the maximum and minimum values of the function subject to the given constraints. (If a value does not exist, enter NONE.)
Let E be a metric space, S a subset of E, and let f:E-R be the function which takes the value 1 at each point of S and 0 at each point of the complement of S. Prove that the set of points of E at which f is not continuous is precisely the boundary..
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