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Linear Models - Revision Quiz 1
Question 1 of 11A phone company charges a monthly service fee, plus the cost of the calls. The cost $C of a mobile phone plan for a certain number of calls \(C = 0.85n + 12\). How many calls are made if the total monthly charge is $32.40?
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Linear Models - Revision Quiz 1
Question 2 of 11On a particular day 72 Australian dollars is equivalent to 30 British pounds. The equation that relates Australian dollars (AUD) to British pounds (GBP) is?
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Linear Models - Revision Quiz 1
Question 3 of 11The equation for the age of a certain computer (\(t\) in years) to its current value (\(V\) in dollars) is given by \(V = - 150t + 1400.\,\) What is the original value of the computer?
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Linear Models - Revision Quiz 1
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Linear Models - Revision Quiz 1
Question 5 of 11Earnie works for a pizza shop and each day earns a base pay of $60, plus $2 for each pizza he delivers. If \(n\) is the number of pizzas that Earnie delivers in a day and \(P\) is his total pay, then the correct formula for \(P\) in terms of \(n\) is?
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Linear Models - Revision Quiz 1
Question 6 of 11The cost \((C)\) of a mobile phone plan for a certain number of months \((m)\) is given by \(C=40m+5\). The cost of a plan for 6 months is?
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Linear Models - Revision Quiz 1
Question 7 of 11The equation for the age of a certain computer (t in years) to its current value (V in dollars) is given by \(V=-210t+1200\). What is the value of the computer in 3 years?
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Linear Models - Revision Quiz 1
Question 8 of 11A woggle factory produces widgets. The daily fixed cost is $240 and the cost per widget is $5. Which of the following equations represents this information?
A\(C=240n+5\)
B\(C=5n+240\)
C\(C=240n-5\)
D\(C=5n-240\)
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Linear Models - Revision Quiz 1
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Linear Models - Revision Quiz 1
Question 10 of 11The cost of hiring a taxi is $5.00 flagfall and $3.50 per kilometre traveled. How far can a passenger travel for $110?
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Linear Models - Revision Quiz 1
Question 11 of 11The equation \(C = 5n + 120\) models the cost of producing a certain number of widgets. What could 120 represent?
AThe number of widgets sold
BThe cost per widget
CThe number of widgets made
DThe fixed daily cost
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