Given that a golf ball is hit and lands 53 m away and that the path of the ball took it just over a 9 m tree. We can determine a function that models the path of the golf ball below
Step-by-step explanation
If the ball covers a distance of 53 and attains a height of 9 meters, we can draw the diagram below
From the above, if we let x be the starting point of the golf balll, the landing point becomes
x+53.
We can then model the equation to give;

Therefore, at maximum height when x=26.5, y =9
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