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an empty water tank is being filled by a pump. after 2 mins the tank contains 125 gallons. if the volume of water in the tank varies directly as the time the water is pumped, find k and rewrite an equation to show the relationship.
let p(x) = 7- 3(x-4)+5(x-4)^2 - 2(x-4)^3 + 6(x-4)^4 be the fourth degree of polynomial for the function f about 4. Assume f has derivatives of all real orders.
In one room of the science fair were six projects, and each project was entered by a pair of students. During the fair, some of the students visited other projects in the room and shook hands with some of the other project entrants.
Suppose that a car normally sells for $16,500 and is now on sale for $14,000. What is the percent of discount? If necessary, round your answer to the nearest tenth.
Find the absolute minimum and maximum values of the function f(x,y) = 1+4x-5y on the closed triangular region with the vertices (0,0),(3,0), and (0,3).
If interest is compounded annually, it grows as follows. Suppose P0 is the initial amount and INT is the interest rate per year. If P1 and P2 represent the balance at the end of the first and second year
Manufacturer of mp3 players is preparing to set the price on a new model and demand is thought to depend on the price and is represented by the model
How much would be the loan proceeds from a discount loan of $1,000 at 3.5% for 230 days? (Be sure to round the time to the nearest hundredth. Example: 250 days divided by 365 days is .68, not .684.)
Solve the following LP problem graphically using Excel, Solve the following LP problem graphically using Excel with the computations in the cells
Describe the object, include details on how you went about performing the calculation, and determine the slope. Be sure to include the unit of measurement (inches, feet, yards, etc.).
Illustrate each of them with examples. Determine whether the following vectors in R3(R) are linearly dependent or linearly independent.
A studebts tuition was $4180. A loan was obtained for 4/5 of the tuition. How much was the loan?
The slope of the tangent line.
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