Given that

attains a maximum at

, it follows that

at that same point. So integrating once gives



and so the first derivative is

.
Integrating again, you get


You know that this curve passes through the point (2, -1), which means when

, you have

:


and so
Answer:
B
Step-by-step explanation:
Answer:
0
Step-by-step explanation:
0 to the second power:
0x0= 0
It would take them 4-5 hours if they worked togethwr
Answer: 954
Step-by-step explanation: Your answer is correct. If you are looking for the total length of each item you need to add the lengths of each one of them together.
484 + 470 = 954
Good Job!