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MAC 1105. Final Exam Extra Practice (with solutions). 1) p. 129: 67. 1) p. 129: 67. 2 ) p. 129: 88 Find the discriminant and the number and type of roots:. 2 ) p. 129: 88 Find the discriminant and the number and type of roots:. two imaginary roots.
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MAC 1105 Final Exam Extra Practice (with solutions)
2) p. 129: 88Find the discriminant and the number and type of roots:
2) p. 129: 88Find the discriminant and the number and type of roots: two imaginary roots
3) Use the intersection – of – graphs method to approximate the solution to nearest hundredth:
3) Use the intersection – of – graphs method to approximate the solution to nearest hundredth:
8) p. 189: 64Find the equation of the circle that satisfies the given conditions:
8) p. 189: 64Find the equation of the circle that satisfies the given conditions:
9) p. 203: 13 Find the slope of the line through the given pair of points.
9) p. 203: 13 Find the slope of the line through the given pair of points.
10) p. 206: 91A manufacturer produces 50 TVs at a cost of $17,500 and 75 TVs at a cost of $21,250. Write a linear equation that models the cost in terms of the number of TVs
10) p. 206: 91A manufacturer produces 50 TVs at a cost of $17,500 and 75 TVs at a cost of $21,250. Write a linear equation that models the cost in terms of the number of TVs CHECK:
11) p. 207: 109The paired data consists of the number of newspapers (in thousands) that sell at a given price (in nickels) per copy for a college newspaper. Find the equation of the least – squares regression line that models the data.
11) p. 207: 109The paired data consists of the number of newspapers (in thousands) that sell at a given price (in nickels) per copy for a college newspaper. Find the equation of the least – squares regression line that models the data.
12) p. 239: 97 is a function that describes the cost of producing toys, where x represents the number of toys. Find the value of x for which C has a maximum value.
12) p. 239: 97 is a function that describes the cost of producing toys, where x represents the number of toys. Find the value of x for which C has a maximum value. Windows: (from the given information) (since the y intercept is 20) Choose the x – coordinate since it asks for the temperature that produces the maximum.
13) By using a graphing calculator, find the increasing interval(s) for the function
13) By using a graphing calculator, find the increasing interval(s) for the function Choose windows large enough to allow you to see the turning points:
14) p. 237: 40Determine if the given function is even, odd, or neither.
14) p. 237: 40Determine if the given function is even, odd, or neither.
15) p. 239: 80Determine the difference quotient, , for the function
15) p. 239: 80Determine the difference quotient, , for the function
16) p. 249: 47Suppose a state’s income tax code states that the tax liability T on x dollars of taxable income as followsUse to find the tax liability on each taxable income:$12,000, $20,000, $50,000
16) p. 249: 47Suppose a state’s income tax code states that the tax liability T on x dollars of taxable income as followsUse to find the tax liability on each taxable income:$12,000, $20,000, $50,000
17) Find the vertex of the parabola . OR graph the function and find the maximum.
19) p. 394: 48The safe load that a rectangular beam can support varies jointly as the width and square of the depth of the beam and inversely as its length. A beam 4 inches wide, 6 inches deep, and 25 feet long can support a safe load of 576 pounds. Find the safe load for a beam that is of the same material but is 6 inches wide, 10 inches deep, and 20 feet long.
19) p. 394: 48The safe load that a rectangular beam can support varies jointly as the width and square of the depth of the beam and inversely as its length. A beam 4 inches wide, 6 inches deep, and 25 feet long can support a safe load of 576 pounds. Find the safe load for a beam that is of the same material but is 6 inches wide, 10 inches deep, and 20 feet long.
21) p. 425: 21 Find the principal P that will generate $10,000 at 8% compounded continuously for 10 years.
21) p. 425: 21 Find the principal P that will generate $10,000 at 8% compounded continuously for 10 years.