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BETTERCHANGE (M, c, d) 1 r+ M 2 for k + 1 to d 3 i, + r/c, 4 r +r - c, * i, 5 return (i, i, m, ig) a) Implement the above method in python.

BETTERCHANGE (M, c, d) 1 r+ M 2 for k + 1 to d 3 i, + r/c, 4 r +r - c, * i, 5 return (i, i, m, ig) a) Implement the above method in python.

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Question

M =  float,

c =vector of denomination values,=

d i=   positive integer corresponding to the number of denominations.  



BETTERCHANGE (M, c, d) 1 r + M 2 for k + 1 to d 3 i, + r/c, 4 r +r - C, * ix 5 return (i,, i2, i.) a) Implement the above method in python.
Transcribed Image Text:BETTERCHANGE (M, c, d) 1 r + M 2 for k + 1 to d 3 i, + r/c, 4 r +r - C, * ix 5 return (i,, i2, i.) a) Implement the above method in python.
Expert Solution
Algorithm

Step 1: Define the function BetterChange() that takes three arguments namely the value, denominations and number of denominations.

Step 2: Initialize r with M.

Step 3: Iterate through the denominations in c

Step 4: Determine the quotient of the division r/c[j] and store it in the list i.

Step 5: Subtract the product quotient of the division (r/c[j]) and the denomination c[j] from r.

Step 6: Return the change stored in list i.

Step 7: Initialize M, c and d and invoke BetterChange().

Step 8: Display the change obtained for M.

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