Answer:
Option B is the right answer.
Step-by-step explanation:
Given is - Alexandra is climbing a tree that is 105 feet tall. She has climbed 70 feet so far.
This means Alexandra has covered 70 feet and final point is 105 feet.
f is the remaining distance;
So,
So, option B is the right answer.
In a queueing system with customer arrivals every 3 minutes and service times of 2 minutes, the average number of customers in the system is calculated to be approximately 0.667
To calculatethe average number of customers in the system, we can use Little's Law, which states that the average number of customers in a stable queueing system is equal to the average arrival rate multiplied by the average time spent in the system.
First, we need to calculate the average arrival rate. Since customers arrive once every 3 minutes, the arrival rate is 1 customer per 3 minutes or 1/3 customers per second.
The total service time is 2 minutes, and the standard deviation is 6.3. Therefore, the average service time is 2 minutes.
Using Little's Law, we multiply the average arrival rate (1/3 customers per minute) by the average service time (2 minutes) to obtain the average number of customers in the system.
Average number of customers in the queue = (1/3) × 2 = 2/3 ≈ 0.667
b. 45.81 m2
c. 50.24 m2
d. 62.58 m2
Answer:
5 cm
Step-by-step explanation:
Answer:
The recursive formula is
and the next term is in the sequence is 37.
Step-by-step explanation:
We first have to find a pattern in the numbers we are given. We notice that each number is 6 greater than the previous; for example 13 is 7+6, 19 is 13+6 and so on. Mathematically we write this as
Where is the value of nth term of the sequence.
The sequence starts at 7, therefore the first term in the sequence is:
Now the next term (it will be 6th term) of the sequence will be 6 greater than the previous term, and since the previous term is 31, we have:
.
Thus the next term in the sequence is 37, and the recursive formula is
Answer:
recursive formula:
next term in the sequence:
hope this helps! :)