calculus 6
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You have 332 feet of fencing to enclose a rectangular region. What is the maximum area?
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x varies inversely as y
2, and x = 4 when y = 10. Find x when y = 2.
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Suppose that a polynomial function is used to model the data shown in the graph below. For what intervals is the function decreasing?
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x varies inversely as v, and x = 48 when v = 8. Find x when v = 64.
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The graph of a quadratic function is given. Determine the function’s equation.
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A rain gutter is made from sheets of aluminum that are 18 inches wide by turning up the edges to form right angles. Determine the depth of the gutter that will maximize its cross-sectional area and allow the greatest amount of water to flow.
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Find the indicated intercept(s) of the graph of the function.
x-intercepts of f(x) =
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Solve the polynomial inequality and graph the solution set on a number line. Express the solution set in interval notation.
x
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Find a rational zero of the polynomial function and use it to find all the zeros of the function. f(x) = x
4 + 3x 3 – 5x 2– 9x – 2
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Find the y-intercept for the graph of the quadratic function.
y + 4 = (x + 2)
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Find the zeros of the polynomial function.
f(x) = x
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Use the Rational Zero Theorem to list all possible rational zeros for the given function.
f(x) = -2x
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While traveling at a constant speed in a car, the centrifugal acceleration passengers feel while the car is turning is inversely proportional to the radius of the turn. If the passengers feel an acceleration of 10 feet per second per second when the radius of the turn is 70 feet, find the acceleration the passengers feel when the radius of the turn is 140 feet.
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Find the vertical asymptotes, if any, of the graph of the rational function.
f(x) =
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Solve the polynomial inequality and graph the solution set on a number line. Express the solution set in interval notation. (2x + 1)(3x – 4) > 0
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Find the vertical asymptotes, if any, of the graph of the rational function.
f(x) =
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If the force acting on an object stays the same, then the acceleration of the object is inversely proportional to its mass. If an object with a mass of 9 kilograms accelerates at a rate of per second per second by a force, find the rate of acceleration of an object with a mass of that is pulled by the same force.
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Add or subtract as indicated and write the result in standard form. 5i – (-5 – i)
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