Question

Find the values of a through e that make these two relations inverses of each other. a = b = c = d = e =

Answer 1

The values of a through e that make these two relations inverses of each other. a = b = c = d = e = are:

• a = - 3.8,
• b = - 2.6,
• c = 1.7,
• d = 4.4
• e = 1.0

What is an Inverse?

This refers to the function of a function f that undoes the operation of f. The inverse of f exists if and only if f is bijective. It is also known as reciprocals.

Now, if we assume that y = g(x) and y = h(x) are inverse of each other, where g(x) and h(x) are two different functions.

Then if a = g(b) then b = h(a).

Now, in the given table from the complete question, we would have

a = - 3.8, b = - 2.6, c = 1.7, d = 4.4 and e = 1.0 as the values of the function in inverse.

Read more about inverses here:
brainly.com/question/14379760