is correct as is equal to an it is equal to inverse .
Further explanation:
A function that is a reverse of another function is known as an inverse function. If we substitute in a function and it gives a result of then its inverse to gives the result .
Given:
The function and
We have to verify that is the inverse of .
To verify that is the inverse of we have to show that .
First we have to find .
can be obtained as,
.
Substitute for in above equation to obtain .
Now, we have to find .
can be obtained as,
.
Substitute for in above equation to obtain .
Here, is equal to and is equal to .
Option A is not correct as is equal to which is not equal to inverse .
Option B is not correct as is equal to which is not equal to inverse .
is correct as is equal to an it is equal to inverse .
Option D is not correct as is equal to which is not equal to inverse .
Learn more:
1. Learn more about functions brainly.com/question/2142762
2. Learn more about range of the functions brainly.com/question/3412497
3. Learn more about relation and function brainly.com/question/1691598
Answer details:
Grade: High school
Subject: Mathematics
Chapter: Functions
Keywords: functions, range, domain, inverse, reverse, fraction, relation, expression, , .