Suppose we wanted to show that if Sis a finite set, then |2| = 2SI (where 2 is another way of writing P(S), the power set of S). I claim that this is equivalent to our proof about jellybeans: there are 2n flavour combinations of n jelly beans. Select all that are true to make the correspondence between our new problem about power sets and the tutorial problem about jellybeans: %3D a) S = our set of jellybeans b) n = IS| c) each subset of jellybeans is a subset of S

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
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Suppose we wanted to show that if Sis a finite set, then |25| = 2|Sl (where 2$ is
another way of writing P(S), the power set of S). I claim that this is equivalent to
our proof about jellybeans: there are 2n flavour combinations of n jelly beans. Select
all that are true to make the correspondence between our new problem about power
sets and the tutorial problem about jellybeans:
a) S = our set of jellybeans
%3D
b) n = |S|
c) each subset of jellybeans is a subset of S
Transcribed Image Text:Suppose we wanted to show that if Sis a finite set, then |25| = 2|Sl (where 2$ is another way of writing P(S), the power set of S). I claim that this is equivalent to our proof about jellybeans: there are 2n flavour combinations of n jelly beans. Select all that are true to make the correspondence between our new problem about power sets and the tutorial problem about jellybeans: a) S = our set of jellybeans %3D b) n = |S| c) each subset of jellybeans is a subset of S
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