true
if the statement is : if p then q converse: if q then p inverse: if not p then not q contrapositive: if not q then not
Proof!
An Inverse statement is one that negates the hypothesis by nature. This will result into negation of the conclusion of the original statement.
This is not always true.
false
The converse of an inverse is the contrapositive, which is logically equivalent to the original conditional.
In terms of propositional calculus (logic), the converse of "if A then B" is "if B then A". The inverse is "if not A then not B". The converse and inverse are contra-positives of each other, and therefore logically equivalent. Answer 1 ======= In terms of optical lensing, converse lenses will be thicker in the center where inverse lenses will be thinner in the center. Converse bends outward. Inverse bends inward.
true
if the statement is : if p then q converse: if q then p inverse: if not p then not q contrapositive: if not q then not
true
Proof!
When the negation of the hypothesis is switched with the conclusion, this is referred to as contrapositive. When the hypothesis and the conclusion are switched, this is called converse.
An Inverse statement is one that negates the hypothesis by nature. This will result into negation of the conclusion of the original statement.
converse is a shoe. you want the inverse, and you're an idiot.
The inverse of a conditional statement switches the hypothesis and conclusion. The converse of a conditional statement switches the hypothesis and conclusion. The contrapositive of a conditional statement switches and negates the hypothesis and conclusion.
if then form: if you can do it, then we can help converse: if we help, then you can do it. inverse: if you cant do it, then we cant help contrapositive: if we cant help, then you cant do it.