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a.
To find: A quadratic function that models the motion of the golf ball and tell what each variable represents.
a.
![Check Mark](/static/check-mark.png)
Answer to Problem 9.8.2.4P
Quadratic function is
Explanation of Solution
Given Information: A table containing data-values.
Calculation:
Using quadratic regression feature of the calculator,
Thus, quadratic function is
b.
To explain: The meaning of constant term in the quadratic function in the context of the problem.
b.
![Check Mark](/static/check-mark.png)
Answer to Problem 9.8.2.4P
When time is
Explanation of Solution
Given Information: Function is
Yes, function has a constant term
Thus, when time is
c.
To write: The meaning of coefficients of the
c.
![Check Mark](/static/check-mark.png)
Answer to Problem 9.8.2.4P
Explanation of Solution
Given Information: Function is
In the term
In the term
Thus,
d.
To graph: The function on the coordinate plane at the right, be sure to mark the scale on the axes and label the axes appropriately.
d.
![Check Mark](/static/check-mark.png)
Explanation of Solution
Given Information: Function is
Graph:
e.
To write: An equation to find the times when the golf ball was at a height of exactly
e.
![Check Mark](/static/check-mark.png)
Answer to Problem 9.8.2.4P
The golf ball was at a height of
Explanation of Solution
Given Information: Function is
Calculation:
As the height should be equal to
Thus, the golf ball was at a height of
f.
To find: The maximum height that the golf ball reached and the time at which maximum height was reached.
f.
![Check Mark](/static/check-mark.png)
Answer to Problem 9.8.2.4P
The maximum height of golf ball is
Explanation of Solution
Given Information: Function is
From the graph, the maximum value of
At this height, the value of
Thus, the maximum height of golf ball is
Chapter ISG Solutions
Algebra 1, Homework Practice Workbook (MERRILL ALGEBRA 1)
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