Marcus has a change jar that contains only nickels and pennis .he has 65 coins which add up tona total of 1.73.how many of each type of coins does he have.

Question: How many nickels and pennies when there are 65 coins that add up to a value of 1.73?

A. solution requiring no pencils, no calculators
If all coins are pennies, it would be worth 0.65, with (1.73-0.65)=1.08 left over.
We can change a nickel for a penny for (0.05-0.01)=0.04 (4 cents), so
number of nickels = 1.08/0.04=27
number of pennies = 65-27=38
Answer there are 38 pennies and 27 nickels 

B. solution using a linear equation
Let n=number of nickels, then (65-n)=number of pennies.
Total value (cents) = 173 = 5n + (65-n) = 65+4n
Solve for n = (173-65)/4=27 ( number of nickels)
and (65-n)=38 (number of pennies.
Answer there are 38 pennies and 27 nickels 

C. solution using a system of equations
Let
n=number of nickels
p=number pennies
Total number of coins
n+p=65 (1)
Total value in cents
5n+p=173(2)
Solve for n and p
(2)-(1)
5n-n+p-p=173-65 
4n=108
n=27  (27 nickels)
p+n=65
p=65-n=65-27=38  (38 pennies)
Answer there are 38 pennies and 27 nickels 

The surface area would be 576 because you multiply all the numbers then multiply that number by 6