Oh, dude, you're really making me do math right now? Alright, let's see. To give $34.85 in change, you'd need a minimum of 7 notes and coins - that's a $20 bill, a $10 bill, a $5 bill, a $1 bill, a quarter, a dime, and a nickel. But hey, who's counting, right?
$1
Three
4 weighting
6
4 pennies, 1 quarter, and a dime.
In the minimum coin change problem using dynamic programming, the minimum number of coins required to make a given amount of change is calculated by finding the optimal combination of coins that add up to that amount. This involves breaking down the problem into subproblems and finding the minimum number of coins needed for each subproblem. The final answer is the minimum number of coins needed to make the given amount of change.
8 is the fewest number of coins needed between $0.01 and $0.49?
$1
The minimum coin change problem is a mathematical problem where the goal is to find the fewest number of coins needed to make a certain amount of change. In computer science, this problem is typically approached using dynamic programming algorithms, such as the greedy algorithm or the dynamic programming algorithm, to efficiently find the optimal solution.
I think it's 0.35 cents. is that correct, perhaps?
Three
50p + 20p + 10p + 5p + 2p +2p = 6 coins
4
To give $34.85 in change, you would need a combination of bills and coins. The minimum number of notes and coins required would be 3: a $20 bill, a $10 bill, and three quarters (each worth $0.25). This combination would add up to $34.85.
4 weighting
6
Just one, a dime.