I'm trying to get all of the possible combinations of 3 that cost less than $4 and their values in a list using an excell formula? Is it possible?
There are 7 things at the store and you must buy 3 different ones without spending more than $4. All 7 items are valued differently than their price. What 3 things would you buy to get the most value? Any money you save from the $4 gets added to the purchase's value.
Toy $2.00 - Value 4
Magazine $1.75 - Value 4
Ice Cream $1.50 - Value 3
Drink $1.25 - Value 3
Lotto $1.00 - Value 2
Candy $0.75 - Value 2
Newspaper $0.50 - Value 1
I can do the math, but I can't do it with excell to check my answer...
Toy, Newspaper, Candy - Cost $3.25 Value $7.75
Toy, Newspaper, Lotto - Cost $3.50 Value $7.50
Toy, Newspaper, Drink - $3.75 Value $8.25
Toy, Newspaper, Ice Cream - $4.00 Value $8.00
Toy, Candy, Lotto - $3.75 Value $8.25
Toy, Candy, Drink - $4.00 Value $9.00
Magazine, Newspaper, Candy - $3.00 Value $8.00
Magazine, Newspaper, Lotto - $3.25 Value $7.75
Magazine, Newspaper, Drink - $3.50 Value $8.50
Magazine, Newspaper, Ice Cream - $3.75 Value $8.25
Magazine, Candy, Lotto - $3.50 Value $8.50
Magazine, Candy, Drink - $ 3.75 Value $9.25
Magazine, Candy, Ice Cream - $4.00 Value $9.00
Magazine, Lotto, Drink - $4.00 Value $9.00
Ice Cream, Newspaper, Candy - $2.75 Value $7.25
Ice Cream, Newspaper, Lotto - $3.00 Value $7.00
Ice Cream, Newspaper, Drink - $3.25 Value $7.75
Ice Cream, Candy, Lotto - $3.25 Value $7.75
Ice Cream, Candy, Drink - $3.50 Value $8.50
Drink, Newspaper, Candy - $2.50 Value $7.50
Drink, Newspaper, Lotto - $2.75 Value $7.25
Drink, Candy, Lotto - $3.00 Value $8.00
Lotto, Newspaper, Candy - $2.25 Value $6.75
So, the answer is that even though it's possivle to spend the full $4 in a few different ways, you're actually best spending $3.75 on the Magazine, candy and drink in order to get the most value $9.25.
Simple enough with so few options, but the problem has the potential to help with the purchase decision when there are let's say 50 options, prices and values and 10 different items need to be purchased. If there is a way to solve it in excell I'd appreciate some ideas. Thanks!
There are 7 things at the store and you must buy 3 different ones without spending more than $4. All 7 items are valued differently than their price. What 3 things would you buy to get the most value? Any money you save from the $4 gets added to the purchase's value.
Toy $2.00 - Value 4
Magazine $1.75 - Value 4
Ice Cream $1.50 - Value 3
Drink $1.25 - Value 3
Lotto $1.00 - Value 2
Candy $0.75 - Value 2
Newspaper $0.50 - Value 1
I can do the math, but I can't do it with excell to check my answer...
Toy, Newspaper, Candy - Cost $3.25 Value $7.75
Toy, Newspaper, Lotto - Cost $3.50 Value $7.50
Toy, Newspaper, Drink - $3.75 Value $8.25
Toy, Newspaper, Ice Cream - $4.00 Value $8.00
Toy, Candy, Lotto - $3.75 Value $8.25
Toy, Candy, Drink - $4.00 Value $9.00
Magazine, Newspaper, Candy - $3.00 Value $8.00
Magazine, Newspaper, Lotto - $3.25 Value $7.75
Magazine, Newspaper, Drink - $3.50 Value $8.50
Magazine, Newspaper, Ice Cream - $3.75 Value $8.25
Magazine, Candy, Lotto - $3.50 Value $8.50
Magazine, Candy, Drink - $ 3.75 Value $9.25
Magazine, Candy, Ice Cream - $4.00 Value $9.00
Magazine, Lotto, Drink - $4.00 Value $9.00
Ice Cream, Newspaper, Candy - $2.75 Value $7.25
Ice Cream, Newspaper, Lotto - $3.00 Value $7.00
Ice Cream, Newspaper, Drink - $3.25 Value $7.75
Ice Cream, Candy, Lotto - $3.25 Value $7.75
Ice Cream, Candy, Drink - $3.50 Value $8.50
Drink, Newspaper, Candy - $2.50 Value $7.50
Drink, Newspaper, Lotto - $2.75 Value $7.25
Drink, Candy, Lotto - $3.00 Value $8.00
Lotto, Newspaper, Candy - $2.25 Value $6.75
So, the answer is that even though it's possivle to spend the full $4 in a few different ways, you're actually best spending $3.75 on the Magazine, candy and drink in order to get the most value $9.25.
Simple enough with so few options, but the problem has the potential to help with the purchase decision when there are let's say 50 options, prices and values and 10 different items need to be purchased. If there is a way to solve it in excell I'd appreciate some ideas. Thanks!