It is a contrapositive proof. It is saying, if one condition is true, the other follows. The only other thing you can conclude from this is if B does not occur, A doesn't either (think about it).
Answer:
contrapositive proof
Step-by-step explanation:
For any two given conditions [tex]A[/tex] and [tex]B[/tex] such that if [tex]A[/tex] then [tex]B[/tex] is provided then it will be defined as a contrapositive proof.
A contrapositive proof means that for any two or more conditions if one is true then the other will definitely follow else it will be nullified.
Hence “If [tex]A[/tex], then [tex]B[/tex]” is the form of a contrapositive proof statement
