The lengths are 40t because. if you add the w up and you get 40
Answer:
- x-intercept (12.5, 0)
- y-intercept (0, -5)
Step-by-step explanation:
The slope of the line is ...
... (change in y)/(change in x) = (-3 -(-5))/(5 - 0) = 2/5
The y-intercept is given: (0, -5).
The slope-intercept form of the equation can be written from this information as ...
... y = (2/5)x - 5
Solving this for y=0 (to find the x-intercept), we have
... 0 = (2/5)x - 5
... 5 = (2/5)x
... 5·(5/2) = x = 12.5
So, the x-intercept is 12.5, and the y-intercept (given) is -5.
Answer:
8p
Step-by-step explanation:
5p-4=3p+6
-3p from 5p
2p-4=6
+4 at 4 to the 6
2p=10
divide 2p=10
8p
this should be right but not 100% thanks for the points
Plan 'A' total compensation = x
plan 'B' total compensation = y
let z = total sales
x = 500 + 0.04z
y = 400 + 0.05z
the better offer DEPENDS on the total sales that Kenisha makes
the point at which the two plans are the same is found by making the x and y equal:
500 + 0.04z = 400 + 0.05z
100 = 0.01z
z = 10,000
so
if Kenisha sells EXACTLY $10,000 per month both plans give her the same compensation so no plan is "better"
if Kenisha sells LESS than $10,000 per month, then plan 'A' is "better" for her in terms of compensation. That is because the $100 that she gains on the base salary from plan 'A' is bigger than the 1% sales commission she loses on total sales (which is less than $10,000)
if Kenisha sells MORE than $10,000 per month, then plan 'B' is "better" for her in terms of compensation. That is because the extra 1% sales commission she makes on total sales (which is more than $10,000) is more than the $100 loss she takes on the base salary amount.
Given the function
Consider the point (2, 56) i.e. when x = 2
Therefore, point (2, 56) lie on the graph of the given exponential function.
Consider the point (-2, -4) i.e. when x = -2
Therefore, point (-2, -4) lie on the graph of the given exponential function.
Consider the point (8, 0) i.e. when x = 8
Therefore, point (8, 0) does not lie on the graph of the given exponential function.
Consider the point (24, 1) i.e. when x = 24
Therefore, point (24, 1) does not lie on the graph of the given exponential function.