What is the average of 11, 16, and 18
Answers
The average of 11, 16, and 18 is 15.
To find the average of a set of numbers, you add all the numbers together and then divide the sum by the total count of numbers. In this case, you want to find the average of 11, 16, and 18.
Step 1: Add all the numbers together.
In this case, we have three numbers: 11, 16, and 18. To find the sum of these numbers, you simply add them together:
11 + 16 + 18 = 45
Step 2: Count the total number of values in the set.
In this case, there are three numbers in the set: 11, 16, and 18.
Step 3: Divide the sum by the total count of numbers.
To find the average, you divide the sum (45) by the total count of numbers (3):
Average = 45 / 3 = 15
So, the average of 11, 16, and 18 is 15.
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Jeff's restaurant
neither; the ratios are equivalent
Answers
Answers
Answer:
4c < 28
divide by 4 both sides
x < 7
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For example, 2.4z is a like term.
so you can only add like term, not any other normal number. When two terms have the same "letter", you will have to do what the sign said so in the problem....
2.4z + 1.2z - 6.5 = 0.7
3.6z - 6.5 = 0.7 (Add but leave the z alone because you are not multiplying)
The final answer is 3.6z - 6.5 because you cannot do anything else to that problem.
3.6z-6.5=0.7 is not true.
B 97
C 100
D 112
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For any quadrilateral, the sum of all the angles must be 360. So, you add the three angles that you know, then subtract that number from 360 to get the answer.
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Solve for f(x) using both 4 and 8:
f(x) = 4+6 = 10
f(x) = 8+6 = 14
Find the difference between the answers:
The difference between the two answers is 14-10 = 4
Find the difference between the interval:
The difference between 4 and 8 is: 8-4 = 4
The rate of change is the change in the answers over the difference in the interval:
The rate of change is 4/4 = 1
Answer:
The Average rate of change for f(x) = x+6 over the interval (4,8) is 1
Solution:
We define the Average rate of function f(x) over the interval (a, b) as
--- eqn 1
From question, given that
f(x) =x+6 --- eqn 2
The interval is (4,8) .hence we say a = 4 and b = 8
The average rate of change for f(x) = x + 6 is given by using eqn 1
--- eqn 3
Where, by using eqn 2 , we get f(8) = 8+6 =14 and f(4) = 4+6 =10
Such that the required value would be f(8)-f(4) = 14-10 = 4
By substituting the values of f(8) and f(4) in eqn 3 ,the average rate of change for the given expression is
Hence the Average rate of change for f(x) = x+6 over the interval (4,8) is 1
Answers
a:b to a/b
2:3 to 2/3
3:4 to 3/4
look at denoms
3 and 4
2/3 times 4/4=8/12
3/4 times 3/3=9/12
2:3 and 3:4 is to 8:12 and 9:12