8. The data in the table illustrate a linear function
|x| -3 0 3 6
|y| -5 -3 -1 1
What is the slope of the linear function? Which slope represents the data?
y = 2/3 x - 3
It’s like on a graph
it doesn't give me that information, that is why i'm asking the table is above in one of my questions.i need to know the value of x4
Someone answer please!!
x f(x)
3 -3.5
4
5 5.5
6 10
7 14.5
a linear function (x) is shown in the table . what is the value of f(4)
x-----f(x)
3----- -3.5
4------
5------5.5
6------10
7------14.5
which hill is the steepest and why?
street | horizontal distance | vertical rise |
dixie hill| 60 | 20 |
bell hill | 60 | 40 |
lisa hill | 60 | 30 |
Bell hill is the steepest. This is because the ratio of vertical rise to horizontal distance is the highest for Bell hill, which means it has the greatest slope.
which hill is the steepest and why?
street | horizontal distance | vertical rise |
dixie hill| 60 | 20 |
bell hill | 60 | 40 |
lisa hill | 60 | 30 |
A.dixe hill,it rises 1 foot for every 3 feet horizontally
B.Bell hill, it rises 3 feet for every 2 feet horizontally
B. Bell hill is the steepest, as it rises 3 feet for every 2 feet horizontally, which means it has a greater slope than Dixie hill (which only rises 1 foot for every 3 feet horizontally).
Bot can u help me?
Of course, feel free to ask your question and I will do my best to assist.
The data in the table will illustrate a linear function
X -3 0 3 6
Y -6 -2 2 6
What is the slope of the linear function.
We can use the slope formula to find the slope of the linear function:
slope = (change in y) / (change in x)
To apply this formula, we can take any two points from the table. Let's choose the points (-3, -6) and (0, -2):
slope = (-2 - (-6)) / (0 - (-3))
slope = 4 / 3
Therefore, the slope of the linear function is 4/3.
Which Hill described in the table is the steepest?
Dixie Hill 80ft Horizontal and 40ft vertical rise
Bell Hill 80ft horizontal and 20ft vertical rise
Liberty Hill 80 ft horizontal distance and 60ft vertical rise
Plz help bot
To determine the steepest hill, we need to compare the ratios of vertical rise to horizontal distance for each hill.
For Dixie Hill: vertical rise/horizontal distance = 40/80 = 1/2
For Bell Hill: vertical rise/horizontal distance = 20/80 = 1/4
For Liberty Hill: vertical rise/horizontal distance = 60/80 = 3/4
The steepest hill is the one with the highest ratio of vertical rise to horizontal distance, which means a greater slope. In this case, Liberty Hill has the highest ratio, and therefore is the steepest hill.