The correct option is
.
Further explanation:
In any inequality
where
are the real numbers, the possible values for
are all the real numbers that lies between
and
.
Given:
The given inequality is
.
Step 1:
First we evaluate the expression
and
to put the value in the inequality.
The value of the expression
is calculated as follows:
The value of the expression
is calculated as follows:
Step 2:
Now substitute the value of the expression
and
in the given inequality.

Step 3:
The given inequality is in the form of
where
are the real numbers.
Compare: Given inequality with general inequality.
The possible values for
are all the real numbers that lie between
.
Step 4:
Check all the possible values that lie between
from the given options.
The option A is
which is incorrect as
does not lie between
.
The option B is
which is correct as
lies between
.
The option C is
which is incorrect as
does not lie between
.
The option D is
which is incorrect as
does not lie between
.
Therefore, the value of
which satisfies the given inequality is
i.e., 
Learn more:
1. A problem on simplification brainly.com/question/585147
2. A problem on division of algebraic expression brainly.com/question/365957
3. A problem on comparison brainly.com/question/120717
Answer details:
Grade: High school
Subject: Mathematics
Chapter: Inequality
Keywords: Inequality, real numbers, possible values, expressions, exponent, lies between, substitution, evaluation, variable, constant, natural number, dotted line.