For a chairlift effect on function, graph, and equation change if the speed is 4 mph and starts at 0.5 mi above the base of a mountain can be summarized in following points
1. Starting point in both the conditions is same.
2. Slope of line decreases and hence equation of function is changed to [tex]\rm y = 4x +0.5[/tex]
3. To achieve the same miles (y values ) we have to increase x hence to travel the same distance as before the number of hours have increased now.
4.The effects on the graph are shown in the figure attached.
A chairlift starts 0.5 mi above the base of a mountain
and travels up the mountain at a constant speed of 6 mph.
The effect on function, graph, and equation change if the speed is 4 mph
are
we have to find that what is the effect on the domain.
Let x represent the number of hours and y represent miles
So the slope (speed) of equation will be represented as miles per hour
From the given data we can model two equations which are shown in the graph attached
the equations are
[tex]\rm y = 6x + 0.5 .........(1) \\y = 4x +0.5 ............(2)\\[/tex]
These are the equations of straight line
As compared with the standard equation of line
[tex]\rm y = mx +c \\ m = Slope \; of\; line \\c = Value\; of\; y \; intercept[/tex]
Slope of first line = 6
Slope of second line = 4
So we can conclude from equation (1) and (2) that
1. Starting point in both the conditions is same.
2. Slope of line decreases and hence equation of function is changed to [tex]\rm y = 4x +0.5[/tex]
3. To achieve the same miles (y values ) we have to increase x hence to travel the same distance as before the number of hours have increased now.
The effects on the graph are shown in the figure attached.
For more information please refer to the following link
https://brainly.com/question/2427255
