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A gas station sells 4820 gallons of regular unleaded gasoline on a day when they charge $1.35 per gallon, whereas they sell 3862 gallons on a day that they charge $1.40 per gallon. Find a linear function that expresses gallons sold as a function of price. Question 1 options: a) G(p) = -19,160p + 30,669.8 b) G(p) = -19,160p + 30,664.2 c) G(p) = -19,160p + 30,702 d) G(p) = -19,160p + 30,686 Save
A boat travels 3 km upstream and 3 km back. The time for the round trip is 8 hours. The speed of the stream is 2 km per hour. What is the speed of the boat in still water?
Let y = 45,000(0.97)x represent the purchasing power of $45,000 with an inflation rate of 3% per year, where x represents the number of years. What is the purchasing power when x = 0?
The tangent line equation
Show the solution sets written algebraically and as a union or intersection of intervals. Describe in words what the solution sets mean, and then display a simple line graph for each solution set as demonstrated
As we know, a set is just a collection of objects that are similar in some way, like a gaggle of geese, pride of lions, or an army of ants. To further classify our world, we can create subsets from a larger set. Let's consider the idea of a subset..
A shipment of 25 television sets contains three defective units. In how many ways can a vending company purchase four of these units and receive
a regular pentagon with perimeter 75m , find the area of the regualr pentagon.
Explain which of the three measures of central tendency (mean, median, mode) are appropriate to use for each of the two cases below. Do not work out the problem. Only express your answer and explain why you chose the answer.
Find the Expected value of the investment
a steep mountain is inclined 79 degrees to the horizontal and rises 3100 ft. above the surrounding plain. a cable car is to be installed from a point 900ft from the base of the mountain. find the shortest length of cable needed?
A revolving lighthouse is located 100 m from the nearest point P on a straight shoreline. The light makes one revolution every 30 seconds. Find the speed at which a ray of light from the lighthouse moves along the shore at a point 200 m from P.
Find and prove a formula for the derivative of the hyperbolic secant function,
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