SOLUTION: A box contains nickels, dimes and pennies worth $6.20. The number of nickels is two less than twice the number of dimes and there is an equal number of pennies and dimes. How many

Algebra ->  Coordinate Systems and Linear Equations -> SOLUTION: A box contains nickels, dimes and pennies worth $6.20. The number of nickels is two less than twice the number of dimes and there is an equal number of pennies and dimes. How many       Log On


   



Question 974199: A box contains nickels, dimes and pennies worth $6.20. The number of nickels is two less than twice the number of dimes and there is an equal number of pennies and dimes. How many nickels are in the box?
Answer by lwsshak3(11628) About Me  (Show Source):
You can put this solution on YOUR website!
A box contains nickels, dimes and pennies worth $6.20. The number of nickels is two less than twice the number of dimes and there is an equal number of pennies and dimes. How many nickels are in the box?
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let x=number of pennies and dimes
2x-2=number of nickels
..
.10x+.01x+.05(2x-2)=6.20
.10x+.01x+.10x-.10=6.20
.21x6.30
x=30
2x-2=58
How many nickels are in the box? 58