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What is the converse of the statement If it your birthday then it is September?
The converse statement for 'If it is your birthday, then it is September' would be 'If it is September, then it is my birthday.'
What is the converse statement for If it your birthday then it is September?
if it is september then it is my bday -apex i got it right
Which of the following is the converse of the statement If it your birthday then it is September?
if its September its your birthday
Is the converse of the statement If it is my birthday then it is September?
There is no second statement whose equivalence needs to be checked.
What is a Converse statement?
A converse statement is a statement is switched to make the statement true or false. For example, "If it is raining, then we will not go to the beach" would be changed to, "If we go to the beach, then it is not raining."
What is the converse of the statement If it is snowing then it is your birthday?
The converse of the statement 'If it is snowing, then it is your birthday is 'If it is my birthday, then it is snowing.'
Is the converse of the statement If it is snowing then it is my birthday?
If it is my birthday, then it is snowing.
What is the conjunction of a conditional statement and its converse?
A biconditional is the conjunction of a conditional statement and its converse.
What is the hypothesis for If it rains you might get wet?
give the converse for the statement: ' if today is Monday ,then tomorrow is my birthday"
What is a conjunction of a conditional statement and its converse?
A biconditional is the conjunction of a conditional statement and its converse.
If a statement is true is it converse also true?
Not necessarily. If the statement is "All rectangles are polygons", the converse is "All polygons are rectangles." This converse is not true.
What is the Converse of a b?
The converse of a statement in the form "If A, then B" is "If B, then A." For example, if the original statement is "If it rains, then the ground is wet," the converse would be "If the ground is wet, then it rains." It's important to note that the truth of the original statement does not guarantee the truth of its converse.
