5 Use a spreadsheet to numerically verify the result of Exercises 1-55. For Exercises 23-28 find the maximum profit and the number of units that must be produced and sold in order to yield the maximum profit, Assume that revenue, R ( x ) , a n d cos t , C ( x ) , a r e i n d o l l a r s f o r Exercises 23-26 Maximizing profit. Gritz-Charlston is a 300-unit luxury hotel All rooms are occupied when the hotel. Charges $80 per day for a room. For every increase of x dollars in the daily room rate, there are x rooms vacant Each occupied room costs $22 per day to service and maintain What should the hotel charge per day in order to maximize profit?
5 Use a spreadsheet to numerically verify the result of Exercises 1-55. For Exercises 23-28 find the maximum profit and the number of units that must be produced and sold in order to yield the maximum profit, Assume that revenue, R ( x ) , a n d cos t , C ( x ) , a r e i n d o l l a r s f o r Exercises 23-26 Maximizing profit. Gritz-Charlston is a 300-unit luxury hotel All rooms are occupied when the hotel. Charges $80 per day for a room. For every increase of x dollars in the daily room rate, there are x rooms vacant Each occupied room costs $22 per day to service and maintain What should the hotel charge per day in order to maximize profit?
Solution Summary: The author explains that Gritz Charltson is a 300- unit luxury hotel and all rooms are occupied when hotel charges are 80 per day.
5 Use a spreadsheet to numerically verify the result of Exercises 1-55.
For Exercises 23-28 find the maximum profit and the number of units that must be produced and sold in order to yield the maximum profit, Assume that revenue,
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Exercises 23-26
Maximizing profit. Gritz-Charlston is a 300-unit luxury hotel All rooms are occupied when the hotel. Charges $80 per day for a room. For every increase of x dollars in the daily room rate, there are x rooms vacant Each occupied room costs $22 per day to service and maintain What should the hotel charge per day in order to maximize profit?
For number 9
The answer is A
Could you show me how
The answer is B,
Could you please show the steps to obtain the answer
2. Suppose that U(x, y, z) = x² + y²+ z² represents the temperature of a 3-dimensional solid object
at any point (x, y, z). Then
F(x, y, z) = -KVU (x, y, z)
represents the heat flow at (x, y, z) where K > 0 is called the conductivity constant and the
negative sign indicates that the heat moves from higher temperature region into lower temperature
region. Answer the following questions.
(A) [90%] Compute the inward heat flux (i.e., the inward flux of F) across the surface z =
1 - x² - y².
(B) [10%] Use the differential operator(s) to determine if the heat flow is rotational or irrotational.
College Algebra with Modeling & Visualization (5th Edition)
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