Option-B is correct that is y=f(x/-1) determines the reflection of the graph y=f(x) across the y-axis.
Given that,
The graph in black represents the y = f(x).
We have to pick the equation for the graph in red graph.
We know that,
The black graph is the graph of y=f(x).
The black graph is reflected across the y-axis in the red graph.
A. y=(x-1) determines the translation of the graph y=f(x) one unit to the right.
B. y=f(x/-1) determines the reflection of the graph y=f(x) across the y-axis.
C. y-1=f(x) determines the translation of the graph y=f(x) one unit up.
D. y/-1=f(x) determines the reflection of the graph y=f(x) across the y-axis.
Therefore, Option-B is correct that is y=f(x/-1) determines the reflection of the graph y=f(x) across the y-axis.
To learn more about graph visit: brainly.com/question/17267403
#SPJ9
Answer:
Step-by-step explanation:
step 1
Find the slope
The formula to calculate the slope between two points is equal to
take two points from the data
(0,3.5) and (100,68.5)
substitute
step 2
Find the equation in slope intercept form
we have
---> the y-intercept is given
substitute
Answer: The truck can fit into the parking space since the area of the parking space is greater than the area occupied by the truck.
Step-by-step explanation:
Hi, to answer this question, first, we have to calculate the rectangular area occupied by the truck, by multiplying its dimensions:
Area = length x width
11.7 ft x 6.1 ft = 71.37 ft2
Now, we have to compare it with the available parking space:
150 > 71.3
The truck can fit into the parking space since the area of the parking space is greater than the area occupied by the truck.
the answer might me B, not enough information to determine. if not that then D
Answer:
Parent function: 
Transformed function: 
Step-by-step explanation:
The given function is a rational function.
The parent rational function is 
.
This is a hyperbola that is found in the first and third quadrant that is asymptotic to the axes.
The transformed function is a a hyperbola that is asymptotic to the axes and it is located in the second and fourth quadrant.
The point (1,1) on the parent function corresponds to (-1,1) on the transformed function.
The point (-1,-1) on the parent function corresponds to (1,-1) on the transformed function.
We can observe that the x-coordinates were negated in each case.
This the rule for a reflection in the y-axis.
Therefore the transformed function has equation 
