Answer:
b. False
Step-by-step explanation:
De Morgan's law states that considering two statements A and B;
not (A or B) = not A and not B; and
not (A and B) = not A or not B
In set theory;
[tex]\overline{A u B} = \overline{A} n \overline{B}\\\overline{A n B} = \overline{A} u \overline{B}[/tex]
Applying De Morgan's law to the question,
A = Kwame will take a job in industry
B = go to graduate school
not (A or B) = Kwame will not take a job in industry and not go to graduate school
Also;
not (A and B) = Kwame will not take a job in industry or not go to graduate school
Now considering the question, answer provided "Kwame will not take a job in industry or will not go to graduate school." is FALSE
