Answer:
Lisa spends
in reading and
in watching television.
Explanation:
Given:
Number of hours Lisa has =

Now we need to find number of hours required to watch television and to read.
Given:
She splits her time equally between 2 activities.
Hence we can say;
Number of hours required to watch television and number of hours required to read both are half times equal to total number of hours.
Hence framing the equation we get;
Number of hours required to watch television =

Substituting the value we get;
Number of hours required to watch television =

Number of hours required to read =

Substituting the values we get;
Number of hours required to read =

Hence Lisa spends
in reading and
in watching television.