tabular and rule method
(1) List the elements, and (2) Define a rule that elements of the set must fulfill.
A set can be defined in several ways: Roster or Tabular Form: Listing all the elements explicitly, such as ( A = {1, 2, 3, 4} ). Set-builder Notation: Describing the properties that characterize the elements, such as ( B = { x | x \text{ is an even number} } ). Interval Notation: For sets of numbers, using intervals to define ranges, like ( C = [0, 5) ) for all numbers from 0 to 5, including 0 but excluding 5.
The answer depends on what the Universal set is.If the universal set is the set of all real numbers, then a' is the set of all real numbers that leave a non-zero remainder when divided by 2. Another way of defining a' is: {x | x is Real, mod(x, 2) >0}.
the ways in naming a set are: roster method, rule method and set builders
there are several ways one way is {x | x > -2} this is read as the set of all numbers, x, such that x is greater than -2.
(1) List the elements, and (2) Define a rule that elements of the set must fulfill.
a.Roster Method:By listing ex:A={1,3,5,7} b.Rule Method:By describing/defining ex:A={the first odd numbers}
A set can be defined in several ways: Roster or Tabular Form: Listing all the elements explicitly, such as ( A = {1, 2, 3, 4} ). Set-builder Notation: Describing the properties that characterize the elements, such as ( B = { x | x \text{ is an even number} } ). Interval Notation: For sets of numbers, using intervals to define ranges, like ( C = [0, 5) ) for all numbers from 0 to 5, including 0 but excluding 5.
8P2= 8*7= 56 ways
1 or 2.
1.roster 2.rule 3.set-builder
The answer depends on what the Universal set is.If the universal set is the set of all real numbers, then a' is the set of all real numbers that leave a non-zero remainder when divided by 2. Another way of defining a' is: {x | x is Real, mod(x, 2) >0}.
The battle of Stalingrad was the defining moment of WW2
(1) description (2) roster form (3) set-builder notation
the ways in naming a set are: roster method, rule method and set builders
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