Perhaps I can request my west coast smarty pants, B-Cubed to provide me the proper proof for this problem (I asked mom to help me but she was terrible at geometry). I believe the best way is to use the "Proof by Contradiction" method. Luckily, I found a website:
The Converse of a Theorem
The Converse of "If P, Then Q" is the assertion "If Q, Then P". For example, the converse of "If it is my leash, it's purple" is "If the leash is purple, then its mine." It should be clear from this example that there is no guarantee that the converse of a true statement is true.
Proof by Contradiction is often the most natural way to prove the converse of an already proved theorem.
Based on this instruction, my proof was constructed as follows:
Theorem: "Mom Says I am a Horny Teenager"
Proof 1: Why I am not Horny If P = Horny
and B = Me
Then B cannot equal P because I have no horns. Do you see horns on my head?
Proof 2: Why I am not a Teenager If Q = a Teenager
and B = Me
Then B cannot equal Q because I am 3 years old, and the very definition of "teenager" is someone who is 13 to 19 years of age.
THEREFORE and WHERE ART and SO ON and SO ON: p3 + p q2 + q3 = 0
and
p3/q3 + p/q+ 1 = 0
which equates to: I am a vizsla 1) without horns and is 2) under the age of 13, therefore
I AM NOT A HORNY TEENAGER! MOM!
Here is an illustration I found to further illustrate my point: