Presentation is loading. Please wait.

Presentation is loading. Please wait.

Powerpoint Jeopardy Quadratic & Polynomial Functions & Models Rational Functions & Models Polynomial & Rational Inequalities Real Zeros of a Polynomial.

Similar presentations


Presentation on theme: "Powerpoint Jeopardy Quadratic & Polynomial Functions & Models Rational Functions & Models Polynomial & Rational Inequalities Real Zeros of a Polynomial."— Presentation transcript:

1 Powerpoint Jeopardy Quadratic & Polynomial Functions & Models Rational Functions & Models Polynomial & Rational Inequalities Real Zeros of a Polynomial Function Complex Zeros 10 20 30 40 50

2 Is this function a polynomial function? If it is, give its degree. If it is not, tell why not.

3 Find the coordinates of the vertex of the parabola.

4 For the polynomial, list each real zero and its multiplicity. Determine whether the graph crosses or touches the x-axis at each x-intercept.

5 Construct a polynomial where the graph crosses the x-axis at -2 and 3, touches the x-axis at 5, crosses the y- axis at -5 and is below the x-axis between -2 and 3.

6 The manufacturer of a CD player has found the revenue R ( in dollars) is when the unit price p dollars. If the manufacturer sets the price p to maximize revenue, what is the maximum revenue to the nearest dollar?

7 Find the domain of

8 What is the equation of the vertical asymptote(s) of the function

9 What is the equation of the oblique asymptote of the function

10 Find the vertical asymptote(s) and/or hole(s) for

11 Graph the function

12 Solve the inequality

13 Solve the inequality. Write your answer in interval notation.

14 The revenue achieved by selling x graphing calculators is figured to be x (29 – 0.2x) dollars. The cost of each calculator is $17. How many graphing calculators must be sold to make a profit (revenue – cost) of at least $167.20?

15 Solve the given rational inequality

16 A rare species of insect was discovered in the rain forest of Costa Rica. Environmentalists transplant the insect into a protected area. The population of the insect t months after being transplanted is (a) What was the population when t = 0? (b) What will the population be after 10 years. (c) What is the largest value the population could reach?

17 Find the real solutions of the equation

18 Find the real solutions of the equation.

19 Use the intermediate value theorem to show that the polynomial has a real zero in the interval [-1, 0].

20 Find the rational zeros of List any irrational zeros correct to two decimal places.

21 Find the rational zeros of the polynomial List any irrational zeros correct to two decimal places

22 Given the complex polynomial f(x) whose coefficients are real numbers, find the remaining zeros of f. Degree 3; zeros: 5, 2 – i

23 Find a third degree polynomial function with real coefficients and with zeros 1 and 3 + i.

24 Find a third degree polynomial function with real coefficients and with zeros – 2 and 3 + i.

25 For the polynomial one zero is -2i. Find all others.

26 Find the complex zeros of the polynomial function


Download ppt "Powerpoint Jeopardy Quadratic & Polynomial Functions & Models Rational Functions & Models Polynomial & Rational Inequalities Real Zeros of a Polynomial."

Similar presentations


Ads by Google