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Examine the rise in gasoline prices from 1997 to 2006. The price of regular unleaded gasoline in January 1997 was $1.75, and in January 2006, the price of regular unleaded gasoline was $2.57. Use the coordinates (1997, 1.75) and (2006, 2.57) to find the slope, or rate of change, between the two points. Describe how you arrived at your answer.
Compare your approximation with the acutal value of the tangent of 1/4 radian as shown on a calculator.
the man is 5 feet tall. The pole casts a shadow that is 36 feet and the man casts a shadow of 8 feet. How tall is the telephone pole?
Find the volume of the solid bounded above by z=x^2 and abounded below by the region enclosed by y=2-x^2 and y=x. Find the volume of the solid in the first octant bounded by the coordinate planes z=4-y^2 and the plane x=3. Find the volume of the wedg..
Suppose Frank owns 2000 shares of company X and 1000 shares of company Y. The total value of Franks holding for these 2 companies is $680,000 please write an equation for Bobs and franks holdings. Usa Variable X and Y to represent the values of sh..
A triangle is placed in a semicircle with a radius of 5yd. Find the area of the shaded region. Use the value for 3.14 , and do not round your answer. Be sure to include the correct unit in your answer.
find the diameter of the hole. round your answer to three decimal places.
What is the volume created by rotating region R around the line y=5?
Probability : Expected Values and Probability Distributions - According to an automobile manufacturer, the company uses 3,000 lock-and-key combinations on it's vehicles
A computer store has 10 copies of a word processing program, 12 copies of a spreadsheet program, and 8 copies of a draw program. Three of the word processing, four of the spreadsheet and two of the draw programs are infected with a computer virus.
Let A = {1, 2, 3, 4, 5, 6,12} and define the relation R on A by m R n iff m|n. Show that this relation is a partial ordering relation. Draw its Hasse diagram.
Question about Joint probability· Calculate probabilities and joint probabilities on the events of driving to work everyday for 10 days. Identify the meaning of independent and dependent of this event
does the production function exhibit the property of diminishing marginal productivity of labor?
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