Question

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

b =

c =

d =

e =

Answer 1

Answer:

a = - 3.8

b = -  2.6

c = 1.7

d = 4.4

e = 1.0

Step-by-step explanation:

Given : the two relations in given images are inverses of each other.

We have to find the values of a, b, c , d and e.

Since, first table of x and y are inverse to second table of x and y.

Inverse means opposite in order.

Thus , x values of first table is y values of second table.

and y values of first table is x values of second table.

So , comparing we get,

a = - 3.8

b = -  2.6

c = 1.7

d = 4.4

e = 1.0

Answer 2

An inverse relation is obtained by interchanging the elements of the ordered pair of the relation. On comparing the value of x and y from the given table;

• The value of a is -3.8.

• The value of b is -2.6.

• The value of c is 1.7.

• The value of d is 1.0.

Given

The two relations in given images are inverses of each other.

What is inverse relation?

An inverse relation is obtained by interchanging the elements of the ordered pair of the relation.

Here, in the given table x values of the first table is the y values of the second table, and y values of the first table are the x values of the second table.

Therefore,

On comparing the value of x and y from the given table;

• The value of a is -3.8.

• The value of b is -2.6.

• The value of c is 1.7.

• The value of d is 1.0.

To know more about Inverse relations click the link given below.

https://brainly.com/question/20663378