Computing Profit Rizza Ford has two locations, one in the city and the other in the suburbs. In January, the city location sold 400 subcompacts, 250 intermediate-size cars, and 50 SUVs; in February, it sold 350 subcompacts, 100 intermediates, and 30 SUVs. At the suburban location in January, 450 subcompacts, 200 intermediates, and 140 SUVs were sold. In February, the suburban location sold 350 subcompacts, 300 intermediates, and 100 SUVs. (a) Find 2 by 3 matrices that summarize the sales data for each location for January and February (one matrix for each month). (b) Use matrix addition to obtain total sales for the 2-month period. (c) The profit on each kind of car is $100 per subcompact, $150 per intermediate, and $200 per SUV. Find a 3 by 1 matrix representing this profit. (d) Multiply the matrices found in parts (b) and (c) to get a 2 by 1 matrix showing the profit at each location.
Computing Profit Rizza Ford has two locations, one in the city and the other in the suburbs. In January, the city location sold 400 subcompacts, 250 intermediate-size cars, and 50 SUVs; in February, it sold 350 subcompacts, 100 intermediates, and 30 SUVs. At the suburban location in January, 450 subcompacts, 200 intermediates, and 140 SUVs were sold. In February, the suburban location sold 350 subcompacts, 300 intermediates, and 100 SUVs. (a) Find 2 by 3 matrices that summarize the sales data for each location for January and February (one matrix for each month). (b) Use matrix addition to obtain total sales for the 2-month period. (c) The profit on each kind of car is $100 per subcompact, $150 per intermediate, and $200 per SUV. Find a 3 by 1 matrix representing this profit. (d) Multiply the matrices found in parts (b) and (c) to get a 2 by 1 matrix showing the profit at each location.
Solution Summary: The author explains how to write a matrix representing the sales of an automobile company and the use of the matrix for computing profit.
Computing Profit Rizza Ford has two locations, one in the city and the other in the suburbs. In January, the city location sold 400 subcompacts, 250 intermediate-size cars, and 50 SUVs; in February, it sold 350 subcompacts, 100 intermediates, and 30 SUVs. At the suburban location in January, 450 subcompacts, 200 intermediates, and 140 SUVs were sold. In February, the suburban location sold 350 subcompacts, 300 intermediates, and 100 SUVs.
(a) Find 2 by 3 matrices that summarize the sales data for each location for January and February (one matrix for each month).
(b) Use matrix addition to obtain total sales for the 2-month period.
(c) The profit on each kind of car is $100 per subcompact, $150 per intermediate, and $200 per SUV. Find a 3 by 1 matrix representing this profit.
(d) Multiply the matrices found in parts (b) and (c) to get a 2 by 1 matrix showing the profit at each location.
Find the tangential and normal components of the acceleration vector for the curve
(t) = (2t, -3t5,-3+4) at the point t = 1
ā(1)
=
T +
N
Give your answers to two decimal places
A gun is fired with muzzle velocity 1152 feet per second at a target 4150 feet away. Find the minimum
angle of elevation necessary to hit the target.
Assume the initial height of the bullet is 0 feet, neglect air resistance, and give your answer in degrees.
"Use the Opposite Method to solve the following differential equation:"
4'"""" + 34" + 34 + 4 = x
Chapter 11 Solutions
Precalculus Enhanced with Graphing Utilities (7th Edition)
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