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Graphing

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Presentation on theme: "Graphing "β€” Presentation transcript:

1 Graphing 𝑓 π‘₯ = π‘Žπ‘₯ 2 +𝑐 Notes 8.2

2 Β Example 1: Graphing 𝑦= π‘₯ 2 +𝑐
Graph 𝑓(π‘₯)= π‘₯ 2 and 𝑔 π‘₯ = π‘₯ 2 βˆ’2. Compare g(x) to the graph of the parent function.

3 You Try! Graph the function. Compare the graph to the graph of 𝑓(π‘₯)= π‘₯ 2 . 1. 𝑓 π‘₯ = π‘₯ 2 βˆ’ 𝑓 π‘₯ = π‘₯ 2 +3

4 Example 2: Graphing 𝑦= π‘Žπ‘₯ 2 +𝑐
Graph 𝑓(π‘₯)= π‘₯ 2 and β„Ž π‘₯ = 4π‘₯ Compare h(x) to the graph of the parent function.

5 You Try! Graph the function. Compare the graph to the graph of 𝑓(π‘₯)= π‘₯ 2 . 3. 𝑓 π‘₯ = 2π‘₯ 2 βˆ’ 𝑓 π‘₯ = βˆ’ 1 4 π‘₯ 2 +4

6

7 Example 4: Solving a Real-Life Problem
The function 𝑓 π‘₯ = βˆ’16𝑑 2 + 𝑠 0 represents the approximate height (in feet) of a falling object t seconds after it is dropped from an initial height 𝑠 0 (in feet). An egg is dropped from a height of 64 feet. After how many seconds does the egg hit the ground?

8 You Try! 7. WHAT IF? The egg is dropped from a height of 100 feet. After how many seconds does the egg hit the ground?


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