P ( x ) = R ( x ) − C ( x ) , where R and C are the revenue and cost functions, respectively. Use these function to solve Exercises 69–70. Hunky Beef, a local sandwich store, has a fixed weekly cost of $525.00, and variable costs for making a roast beef sandwich are $0.55. a. Let x represent the number of roast beef sandwiches made and each week. Write the weekly cost function, C , for Hunky Beef. b. The function R ( x ) = − 0.001 x 2 + 3 x describes the money that Hunky Beef takes in each week from the sale of x roast beef sandwiches. Use this revenue function and the cost function from part (a) to write the store’s weekly profit function, P . c. Use the store’s profit function to determine the number of roast beef sandwiches it should make and sell each week to maximize profit. What is the maximum weekly profit?
P ( x ) = R ( x ) − C ( x ) , where R and C are the revenue and cost functions, respectively. Use these function to solve Exercises 69–70. Hunky Beef, a local sandwich store, has a fixed weekly cost of $525.00, and variable costs for making a roast beef sandwich are $0.55. a. Let x represent the number of roast beef sandwiches made and each week. Write the weekly cost function, C , for Hunky Beef. b. The function R ( x ) = − 0.001 x 2 + 3 x describes the money that Hunky Beef takes in each week from the sale of x roast beef sandwiches. Use this revenue function and the cost function from part (a) to write the store’s weekly profit function, P . c. Use the store’s profit function to determine the number of roast beef sandwiches it should make and sell each week to maximize profit. What is the maximum weekly profit?
Solution Summary: The author explains how to calculate the weekly cost function, C, for Hunky Beef, and calculates the maximum weekly profit.
where
R
and
C
are the revenue and cost functions, respectively. Use these function to solve Exercises 69–70.
Hunky Beef, a local sandwich store, has a fixed weekly cost of $525.00, and variable costs for making a roast beef sandwich are $0.55.
a. Let
x
represent the number of roast beef sandwiches made and each week. Write the weekly cost function,
C
, for Hunky Beef.
b. The function
R
(
x
)
=
−
0.001
x
2
+
3
x
describes the money that Hunky Beef takes in each week from the sale of
x
roast beef sandwiches. Use this revenue function and the cost function from part (a) to write the store’s weekly profit function,
P
.
c. Use the store’s profit function to determine the number of roast beef sandwiches it should make and sell each week to maximize profit. What is the maximum weekly profit?
An exponentional function takes the form y= ab x . What does the "a", and "b" represent?
Consider the following model to grow simple networks. At time t = 1 we start with a
complete network with no = 6 nodes. At each time step t > 1 a new node is added to
the network. The node arrives together with m = 2 new links, which are connected to
m = 2 different nodes already present in the network. The probability II, that a new
link is connected to node i is:
N(t-1)
II¿
=
ki - 1
Ꮓ
with Z=(k-1)
j=1
where ki is the degree of node i, and N(t - 1) is the number of nodes in the network at
timet - 1.
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