Bean Bag Toss There are two prizes: one for the furthest toss and one for the highest toss. Each of your toss can be modelled by a quadratic equation. y represents the height of the bean bag, in meters, above ground x represents the horizontal distance travelled by the bean bag, in meters Complete the following table to analyze the path of each person's toss by using the vertex, y-intercept and x-intercept(s) for each equation. Show all your calculations in the table. (A14) Vertex y-intercept x-intercept Your toss: y = -(x – 2)² + 3

College Algebra
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ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter3: Polynomial And Rational Functions
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Bean Bag Toss
There are two prizes: one for the furthest toss and one for the highest toss. Each of your toss can be modelled by
a quadratic equation.
• y represents the height of the bean bag, in meters, above ground
• x represents the horizontal distance travelled by the bean bag, in meters
Complete the following table to analyze the path of each person's toss by using the vertex, y-intercept
and x-intercept(s) for each equation. Show all your calculations in the table.
(A14)
--le
Vertex
y-intercept
x-intercept
Your toss:
y = -;(x – 2)2 +3
Transcribed Image Text:Bean Bag Toss There are two prizes: one for the furthest toss and one for the highest toss. Each of your toss can be modelled by a quadratic equation. • y represents the height of the bean bag, in meters, above ground • x represents the horizontal distance travelled by the bean bag, in meters Complete the following table to analyze the path of each person's toss by using the vertex, y-intercept and x-intercept(s) for each equation. Show all your calculations in the table. (A14) --le Vertex y-intercept x-intercept Your toss: y = -;(x – 2)2 +3
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