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Visitors to a carnival can buy an unlimited-ride pass for $50 or an entrance-only pass for $20. In one day, 282 passes were sold for a total of $10,680. How many unlimited-ride passes were sold? 114 146 168 212
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you need a variable for the unlimited passes what do you choose?
x
ok then since the total is \(282\) the number of entrance only passes is \(282-x\)
the unlimited passes cost $50 so \(x\) of those will be \(50x\) and the entrance only cost $10 so \(282-x\) of those cost \(10(282-x)\) for a total of \[50x+10(282-x)\]
20*
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oops that was wrong, $20, right
50x + 20(282 - x)
right
set that equal to the total of \(10,680\) and solve \[50x+20(282*-x)=10,680\] for \(x\)
without the \(*\) of course that was a typo
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