A.6.17.3 A Peanut Jumping over a Wall

Mai is learning to create computer animation by programming. In one part of her animation, she uses a[br]quadratic function to model the path of the main character, an animated peanut, jumping over a wall.[br][br]Mai uses the equation y = -0.1(x - h)² + k to represent the path of the jump. y represents the height of the peanut as a function of the horizontal distance it travels, x. [br][br]On the screen, the base of the wall is located at (22, 0), with the top of the wall at (22, 4.5). The dashed curve in the picture shows the graph of 1 equation Mai tried, where the peanut fails to make it over the wall.[br][br][img]data:image/png;base64,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[/img][br][br]What are the values of h and k in this equation?
This applet is programmed to use Mai’s equation. Experiment with the applet to find an equation to get the peanut over the wall, and keep it on the screen. Choose values for h and k that will guarentee the peanut stays on the screen but also makes it over the wall.[br][br]Click [url=https://im.kendallhunt.com/HS/students/1/6/17/index.html][color=#0000ff]here[/color][/url] for applet link.[br][br][br]
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Information: A.6.17.3 A Peanut Jumping over a Wall