Answer:
The maximum height is 46.64 feet.
Step-by-step explanation:
If we take the derivative of h whit respect to t and equal this to zero we would find the value of t which corresponds to the maximum h.
So, we have the function h(t):

Taking the derivative, we have:

Now, we solve it for t:

Finally, we put this value of t into the original equation.

Therefore, the maximum height is 46.64 feet. All the given options are wrong, the one that comes closest is option A.
I hope it helps you!
19.4 added to 24.2 would be 43.6
ANSWER: 43.6
That's the answer and how you do it.
(i love to eat)
The answer is C. 50% because 50% of 5,000 is 2,500 and 2,500+5,000= 7,500