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Christina makes $9.25 purchase at a bookstore in Reno with a $20 bill. The store has no bills and gives her the change in quarters and dollar coins. There are 19 coins in all. How many of each kind are there?
Suppose you are at the gas station filling your tank with gas. The function C(g) represents the cost C of filling up the gas tank with g gallons. Given the equation:
The buyer of women's gloves currently has an average inventory of $20500, with an annual turnover rate of 4.0. Because this rate of stock turn is below the industry average, a 7.82% increase in turnover is sought.
An equilateral triangle has vertices at (0,0) and (6,0) in a coordinate plane. what are the coordinates of the third vertex?
Transportation problem: Cost minimization, Three quarries produce lime which is then shipped to five warehouses
A rectangular storage container with an open top is to have a volume of 10m3. The length of its base its twice the width. Material for the base costs of $10 per square meter.
A fence around a rectangular corral has a length of 180 feet and a width of 90 feet. What is the perimeter of the fence?
consider a linear transformation T on R3 which reflects each vector about the line spanned by [1 2 3 ]. Find a basis B such that B-matrix of T is diagonal.
Remember that the perimeter is the sum of all sides of the rectangle. Is there another shape that would be more efficient( higher area to perimeter ratio?)
Choose the equation for the hyperbola centered at the origin with the given characteristics:
A poster is to have an area of 150 square inches with 1 inch margins at the bottom and sides and a 5 inch margin at the top. What dimensions will give the largest printed area? (Give your answers correct to one decimal place.)
Find the percent of change in altitude if a weather balloon moves from 100 ft to 103 ft. Describe the percent of change as an increase or decrease. Round to the nearest tenth if necessary.
you are reducing a map of dimensions 2ft by 3ft to fit to a piece of paper 8 in by 10 in. What are the dimensions of the largest possible map that can fit on the page.
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