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Consider the following rational equation, in which A through D are positive integer constants.
f(x) = A(x+B) / C(x-D)
Explain how you would find each of the graph characteristics below, then proceed to find them (only need to consider this equation, not all possible rational function)
(a) Horizontal Asymptote.
(b) Vertical Asymptote
(c) y-intercept
(d)x-intercept
Ties Unlimited stocks $1 ties, $2 ties, and $4 ties. If it has a total inventory of 7,000 ties valued at $12,000. How many ties of each type may it possibly have? If the number of $2 ties is 2,000 how many of each type are there?
A particle lies on a line perpendicular to a thin circular ring and through its center. The radius of the ring is a, and the distance from the point.
Two oil refineries each produce three grades of petroleum, A, Band C.At each refinery, the various grades of petroleum are produced in a single operation so that they are in fixed proportions.
Find a positive angle less than 360o that is conterminal with the given angle - Find the radian measure of the central angle of a circle of radius.
On an 8 × 8 chessboard, a rook is allowed to move any number of squares either horizontally or vertically. How many different paths can a rook follow from the bottom left square of the board to the top-right square of the board if all moves are to..
Need a question answered on only one power point slide involving transformational leadership. Please include references used, see below. 1) Summarize the history of transformational leadership.
You just found out that you have been kicked out of your apartment (through no fault of your own!) and need to find a new place to live.
If G is simple, planar, and connected, then G has at least one vertex of degree no more than 5.
two rainstorms occured in one week in a certain area. In the first storm 30ml of rain fell per hour and in the second storm 15ml of rain fell per hour
A reconnaissance airplane P, flying at 18,000 feet above a point R on the surface of the water. Approximate the distance between the submarine and the tanker.
find and classify all mins and maxs of the function f(x,y) = 6 + x3 - 3xy + y3 on the region given by -3 ≤ x ≤ 3 and -3 ≤ y ≤ 3. Remember to check the boundaries.
Find the first five terms in the Taylor series about x = 0 for f(x). Find the interval of convergence for the series in part (a).
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