If the company sells 0 computers, they will not make a profit. They will lose $10780
How to interpret the slope?
The function is given as:
P = 490n - 10780
A linear equation is represented as:
P = mn + c
Where
m represents the slope
By comparison, we have:
m = 490
This means that the slope is 490
Hence, the interpretation is
Slope; 490
The company earns $490 per computer sold
How to interpret the vertical intercept?
The function is given as:
P = 490n - 10780
A linear equation is represented as:
P = mn + c
Where
c represents the vertical intercept
By comparison, we have:
c = -10780
This means that the vertical intercept is -10780
Hence, the interpretation is
Vertical intercept; -10780
If the company sells 0 computers, they will not make a profit. They will lose $10780
How to interpret the horizontal intercept?
The function is given as:
P = 490n - 10780
A linear equation is represented as:
P = mn + c
Where
-c/m represents the horizontal intercept
By comparison, we have:
-c/m = 10780/490
-c/m = 22
This means that the horizontal intercept is 22
Hence, the interpretation is
Horizontal intercept; 22
If the company sells 22 computers, they will break even. They will earn $0
How to evaluate P when n = 46
We have:
P = 490n - 10780
This gives
P = 490* 46 - 10780
P = 11760
If the company sells 46 computers, they will earn $11760
How to evaluate n when P = 15190
We have:
P = 490n - 10780
This gives
15190 = 490n - 10780
490n = 15190+10780
490n = 25970
n = 53
The company will earn $15190, if they sell 53 computers
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