there is none
To determine how many ways you can make change for a 100 dollar bill using 5, 10, 20, and 50 dollar bills, you can use a combinatorial approach or generating functions. This problem involves finding non-negative integer solutions to the equation (5x + 10y + 20z + 50w = 100), where (x), (y), (z), and (w) represent the number of each type of bill. By systematically counting the combinations for each possible quantity of the larger bills, you can derive the total number of combinations. The exact count can be computed using programming or advanced combinatorial techniques.
100 In the currency of the USA , 'Pennies' is a casual word for 'cents'.
100 = 1 Dollar so 8,240 / 100 = 82.40 Dollars
One hundred fifty dollar bills make 5,000 dollars.50 x 100 = 5,000
You can use: 1 quarter and 75 pennies 2 quarters and 50 pennies 3 quarters and 25 pennies 4 quarters and no pennies 100 pennies and no quarters
50
Four 25cent coins Equals a Dollar 100 pennies Equal a Dollar Those are the main ways but there are alot of different ways.
You cant unless you have 100 pennies.
There are many. Various ways to make a dollar using coins. 100 pennies, 4 quarters, 2 50 cent coins, 1 50 cent coin and 2 quarters, 10 dimes, 20 nickels, and many variations. There are 293 ways to make a dollar but maybe there are more possible ways.
This question makes no sense. You could have an infinite amount of coins and make change for a dollar. For example, you could have 100 pennies, or 1,000,000 pennies, or 1,000,000,000 pennies and make change for a dollar.
You can change 100 dollar bills at banks, currency exchange locations, or some retail stores.
It is 1/100 of a dollar. Think about it this way: 100 pennies make up 1 dollar (100/100) so one penny is only 1 out of 100 pennies need to make up the dollar (1/100)
100 In the currency of the USA , 'Pennies' is a casual word for 'cents'.
To determine how many ways you can make change for a 100 dollar bill using 5, 10, 20, and 50 dollar bills, you can use a combinatorial approach or generating functions. This problem involves finding non-negative integer solutions to the equation (5x + 10y + 20z + 50w = 100), where (x), (y), (z), and (w) represent the number of each type of bill. By systematically counting the combinations for each possible quantity of the larger bills, you can derive the total number of combinations. The exact count can be computed using programming or advanced combinatorial techniques.
To make $10,000 using 100 dollar bills, you would need 10000/100 = 100 bills. So you would need 100 one hundred dollar bills to make $10,000.
001 of a cent = 1 cent and you will need 100 of them to make a dollar.
There are 100 cents in one US dollar.