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Answer :
Final answer:
To determine when Jerald is less than 104 feet above the ground, we solve the inequality 104 > 16t² - 729. Upon solving, we find that the correct interval is t < 6.25, making option C the correct answer.
Explanation:
The student's question asks for the interval of time during which Jerald's height while bungee jumping is less than 104 feet above the ground, given the equation h = 16t² - 729, where h is the height in feet and t is the time in seconds. To find when Jerald is less than 104 feet above the ground, we set the equation less than 104 and solve for t:
104 > 16t² - 729
Add 729 to both sides:
833 > 16t²
Divide both sides by 16:
52.0625 > t²
Take the square root of both sides (considering only positive time):
t < √52.0625
t < 7.22 (approx.)
However, since the problem is asking for when he is specifically less than 104 feet, we should look at the interval just before Jerald reaches the 104 feet mark. By solving the equality 16t² - 729 = 104, we find that t = 6.25, and since we want to be below 104 feet, we take the interval of time to be t < 6.25. Hence, the correct answer is C. t < 6.25.
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