Write a python program: Let the user specify S (the number of sides on a die) and N (the number of tosses of two S -sided dice). Assume ((S << N) and (3 <= S <= 20)). Since each die side is labeled with a unique integer taken from the range [ 1,S ], the sum of each dice toss is in the range [ (2=1+1),(2*S=S+S) ] . For example, when S = 6 , then the sum of each dice toss is in the range [ 2,12 ]. Make N dice tosses and count how frequently each sum occurs. Output a horizontal histogram that depicts the frequency distribution of the sums of the N dice tosses. Every sum in the range [ 2,2*S ] and its frequency of occurrence should be output using the format XXX (XXXXXXXX) | ****** where XXX is the sum, (XXXXXXXX) is the frequency, and each '*' represents 1% of the 100% of frequency distribution. The number of '*' output for each sum is computed by rounding the quotient (counts[sum]/N) up to the nearest integer. The entire histogram will contain (2*S-2+1) lines 2 (XXXXXXXX) | ****** 3 (XXXXXXXX) | ****** . . . . . . 2*S (XXXXXXXX) | ******
Write a python program: Let the user specify S (the number of sides on a die) and N (the number of tosses of two S -sided dice). Assume ((S << N) and (3 <= S <= 20)). Since each die side is labeled with a unique integer taken from the range [ 1,S ], the sum of each dice toss is in the range [ (2=1+1),(2*S=S+S) ] . For example, when S = 6 , then the sum of each dice toss is in the range [ 2,12 ]. Make N dice tosses and count how frequently each sum occurs. Output a horizontal histogram that depicts the frequency distribution of the sums of the N dice tosses. Every sum in the range [ 2,2*S ] and its frequency of occurrence should be output using the format XXX (XXXXXXXX) | ****** where XXX is the sum, (XXXXXXXX) is the frequency, and each '*' represents 1% of the 100% of frequency distribution. The number of '*' output for each sum is computed by rounding the quotient (counts[sum]/N) up to the nearest integer. The entire histogram will contain (2*S-2+1) lines 2 (XXXXXXXX) | ****** 3 (XXXXXXXX) | ****** . . . . . . 2*S (XXXXXXXX) | ******
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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Write a python program:
Let the user specify S (the number of sides on a die) and N
(the number of tosses of two S -sided dice).
Assume ((S << N) and (3 <= S <= 20)). Since each die side is labeled with a unique integer taken from the range
[ 1,S ], the sum of each dice toss is in the range [ (2=1+1),(2*S=S+S) ]
. For example, when
S = 6 , then the sum of each dice toss is in the range [ 2,12 ]. Make
N dice tosses and count how frequently each sum occurs. Output a
horizontal histogram that depicts the frequency distribution of the sums of the
N dice tosses. Every sum in the range [ 2,2*S ] and its frequency of occurrence should be output using the format
XXX (XXXXXXXX) | ******
where
XXX
is the sum,
(XXXXXXXX)
is the frequency, and each
'*'
represents 1% of the 100% of frequency
distribution. The number of '*' output for each sum is computed by rounding the quotient (counts[sum]/N) up to the nearest integer. The entire histogram will contain (2*S-2+1) lines
2 (XXXXXXXX) | ******
3 (XXXXXXXX) | ******
. . .
. . .
2*S (XXXXXXXX) | ******
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