Jodie uses her college printer to print pages at the rate of $0.06 per page. She decides to rent a printer for $80 a year. The cost of printing using the rented printer is $0.02 per page.
Part A: Write an inequality that can be used to calculate the number of pages that Jodie should print in a year so that the amount she pays for the rented printer is less than the college printer. Define the variable used. (5 points)
Part B: How many pages should Jodie print in a year to justify renting the printer? Show your work. (5 points)
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OpenStudy (risingtotop):
@AloneS
OpenStudy (risingtotop):
i figured it out
OpenStudy (risingtotop):
but not sure if its right
OpenStudy (triciaal):
great
OpenStudy (risingtotop):
so here ill post it
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OpenStudy (risingtotop):
\[0.02x+80<0.06x\]
OpenStudy (risingtotop):
I input 2000 and get 120 less than 120
OpenStudy (risingtotop):
and part B is x greater than 2000
OpenStudy (risingtotop):
@triciaal
OpenStudy (risingtotop):
@AloneS
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OpenStudy (risingtotop):
is this enough work?
OpenStudy (risingtotop):
because i want full points on this problem
OpenStudy (triciaal):
thought you had it, sorry
OpenStudy (risingtotop):
-_-
OpenStudy (risingtotop):
i posted y work above
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OpenStudy (risingtotop):
my
OpenStudy (triciaal):
set the cost equal
cost 1 = 0.06x cost 2 = 80.00 = 0.02x
let x be the number of pages printed
then write the inequality for 2 x < 80/0.02