Keywords:
<em>average rate of change, parabola, interval, points
</em>
For this case we have to find the average rate of change of a parabola in the interval from to . To do this, we need two points for the parabola pass, and apply the following formula:
We have the following points, taking into account that:
Substituting:
So, the average rate of change for the given graph is 0 in the given interval
Answer:
Answer:
d
Step-by-step explanation:
multiply the left side by 3 on the top and bottom to get 12x/15
then multiply the right side by 5 on the top and bottom to get 10x/15
then subtract 12x/15 and 10x/15 to get 2x/15
Answer:
See Explanation
Step-by-step explanation:
Given
New function:
We can assume the parent function to be:
The new function can be represented as:
Where
A = Vertical stretch factor
B = Period
C = Right shift
By comparison:
to
Solve for B
Using the calculated values of This implies that, the following transformations occur on the parent function:
- <em>Vertically stretched by </em><em />
- <em>Horizontally compressed by </em><em />
- <em>Right shifted by </em><em />
Answer:
A
Step-by-step explanation:
since 36=6² and the other option is not square of integer
30 - 2(7 + 2) - 1
Distribute -2 into the parenthesis:
30 - 14 - 4 - 1
Subtract from left to right:
16 - 4 - 1
12 - 1
11