How do you find the domain and range of #x= -7#?

1 Answer
Dec 5, 2017

Answer:

See a solution process below:

Explanation:

The equation #x = -7# is a vertical line where for each and every value of #y#, #x# equals #-7#.

There Domain is the scope of values the variable #x# can have. In this equation the only value #x# can have is #-7#. Therefore the Domain of this equation is #{-7}#

The Range is the set of values the #y# variable can be. In this case the #y# variable can be any and all Real Numbers. Therefore the Range for this function is the set of all Real Numbers: #{RR}#