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Matt 6-7 pm Week 3, Session 3 MATH 1300 SI. Sundays: 7:05-8:05 Mondays: 6:00-7:00 Wednesdays: 6:00-7:00 Morton 223 www.oumobilesi.com MATH 1300 SI.

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Presentation on theme: "Matt 6-7 pm Week 3, Session 3 MATH 1300 SI. Sundays: 7:05-8:05 Mondays: 6:00-7:00 Wednesdays: 6:00-7:00 Morton 223 www.oumobilesi.com MATH 1300 SI."— Presentation transcript:

1 Matt 6-7 pm Week 3, Session 3 MATH 1300 SI

2 Sundays: 7:05-8:05 Mondays: 6:00-7:00 Wednesdays: 6:00-7:00 Morton 223 www.oumobilesi.com MATH 1300 SI

3 Section 1.8: Quadratic Functions Sketch the graph of the quadratic equation: y = (x + 1) 2 - 1

4 Section 1.8: Quadratic Functions Sketch the graph of the quadratic equation: y = -(x - 1) 2 - 1

5 Section 1.8: Quadratic Functions Sketch the graph of the quadratic equation: y =.5x 2 - 1

6 Section 1.8: Quadratic Functions Find the x-intercepts of the parabola y = 6x 2 – 5x + 1

7 Section 1.8: Quadratic Functions Find the x-intercepts of the parabola y = 4x 2 – 8x + 7

8 Section 1.8: Quadratic Functions If f(x) = 100x 2 and g(x) = 0.1x 3, for what values of x is f(x) greater than or equal to g(x)?

9 Section 1.8: Quadratic Functions It has been determined that the maximum population that a certain region can support is a constant M. In addition, the rate R at which the population changes is proportional to the size of the population P and to the difference between M and the current population. Express R as a function of P and the constant M.

10 Section 1.8: Quadratic Functions If f(x) = ax2 + bx + c, what can you say about the values of a, b, and c if: The point (1,1) is on the graph of f

11 Section 1.8: Quadratic Functions If f(x) = ax2 + bx + c, what can you say about the values of a, b, and c if: The y-intercept is 6

12 Section 1.8: Quadratic Functions If f(x) = ax2 + bx + c, what can you say about the values of a, b, and c if: The vertex is (1,1)

13 Section 1.8: Quadratic Functions If f(x) = ax2 + bx + c, what can you say about the values of a, b, and c if: The point (1,1) is on the graph of f The y-intercept is 6 The vertex is (1,1)


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