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not b not a

its contrapositive
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7y ago
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Q: If the conditional statement is true what must also be true?
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Related questions

If a conditional statement is true then its contrapositive?

If a conditional statement is true then its contra-positive is also true.


What also is true if a conditional statement is true A its contrapositive B its converse C its inverse D none of these?

A conditional statement is true if, and only if, its contrapositive is true.


What kind of statement has the form of 'if A then B' which means if a is true then b must be true?

An example of a conditional statement is: If I throw this ball into the air, it will come down.In "if A then B", A is the antecedent, and B is the consequent.


When you change the truth value of a given conditional statement?

by switching the truth values of the hypothesis and conclusion, it is called the contrapositive of the original statement. The contrapositive of a true conditional statement will also be true, while the contrapositive of a false conditional statement will also be false.


When is a conditional statement false?

A conditional statement is indeed a statement that can be put in the form "if A, then B". The only time this conditional statement is false is when both A is true and also B is false.Read more: http://wiki.answers.com/What_is_a_conditional_statement#ixzz1lda5tB6E


Are all conditional statements true?

A conditional statement may or may not be true.


What is a true statement that combines a true conditional statement and its true converse?

always true


What is a true statement that combines a true conditional statement and is its true converse?

always true


Is this statement true or falseThe (then) part of a conditional statement is the conclusion.?

true


Is the converse of a true conditional statement always false?

No. Consider the statement "If I'm alive, then I'm not dead." That statement is true. The converse is "If I'm not dead, then I'm alive.", which is also true.


How can you explain the if a then b statement?

It is a logical conditional statement which states that if some condition, a, is satisfied then another condition, b, must be satisfied. If a is not satisfied then we can say nothing about b.An equivalent statement, in a non-conditional form, is that~b or a must be TRUE, where ~b denotes not b.


Is the inverse of a conditional statement is always true?

No.