set of real numbers satisfying 2x=3 write in set builder form
Answers
Answer:
2x=3
=x=3/2
this give set builder form as
{x:x is a real number satisfying 2x=3}
Given:
The equation to satisfy = 2x = 3
To Find:
set of real numbers satisfying 2x=3 write in set builder form
Solution:
The elements of sets are written and represented using the set-builder notation, frequently for sets with an infinite number of elements. Sets with an interval or an equation can also be expressed using this set-builder notation.
The representative element will be written using a variable, followed by a vertical line or colon, and the general property of the same representative element. This approach avoids listing the elements.
Hence, a set of real numbers satisfying 2x=3 written in set builder form can be written as:
A = {x | x ∈ R, 2x = 3}, and is read as "set A is the set of all ‘x’ such that ‘x’ is a real number and 2x = 3"
here, R stands for real numbers or any non-imaginary number.
Hence, the set builder form of a set of real numbers satisfying 2x=3 is
A = {x | x ∈ R, 2x = 3}
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