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Danny sells A for 15 cents each. Danny sells B for 14 cents each. If he earned 5 dollars total, what is the least number of vanilla cups he could have sold?
0 5 10 15 20
Can we solve this without looking at the answer choices?
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imo, we can but if you make clear what is Vanilla cup? A? B?
Least number of b vanilla cups sold = 10
15a+14b=500
Cups sold can only be integer
Plug in values, least value of b for which above equation holds good is 10
Danny sells A for 15 cents each. Danny sells B for 14 cents each. If he earned 5 dollars total, what is the least number of b he could have sold?
0 5 10 15 20
Can we solve this without looking at the answer choices?
15A+14B=500
i think we will need to have two equations with the same variables in order not to pick answer choices
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It can be solved.
First step- 500/15 = 33x15( reminder 5)
So there are 33As possible in 500 cents but it leaves only 5. So we will have to reduce number of As till the reminder become a multiple of 14.
Complicated? lol okay...
33(15)-------5
32(15)-------5+ 15=20 ( still not a multiple of 14)
Common sense tells us that since we are dealing with numbers 0f 5 (15 and 5) first number that is the multiple of both 5 and 14 will be 70 but it wont work. Next number is 140
Lets try 140 = 9(15)+5. Thats it!
So, we have to reduce 9 As from 33 As and the reminder ( 33-9=24 As) will be the maximum number of A's sold and 10 will be the minimum number of B sold.
Simple lol it is always easy to pick numbers in such questions. This method is easy too but need a bit practice. Hope, I have been able to explain.
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