For the following true conditional statement, write the converse. if the converse is also true, combine the statements as a biconditional. if x = 3, then x2 = 9.

The converse of the given statement is if   ,then x=3.→ which is not true.

We cannot form a biconditional statement for the  given statement because the converse is not true.

Step-by-step explanation:

Given statement: If x = 3, then

The converse statement of conditional statement that "if p then q" is "if q then p".

therefore, the converse of the given statement is if   ,then x=3.

But the converse is not true since if   then x can be 3 or -3 .

∵   and  

 A biconditional statement is true if and only if both the conditional statement and its converse are true.

Therefore, we cannot form a biconditional statement for the  given statement because the converse is not true.

898.1666667

step-by-step explanation:

5389/6 = 898.1666667