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.

a.   since the profit made in 2012 is equal to the profit made in 2014, the profit is symmetric about the line y = 120,000.

step-by-step explanation:

grab rope, tie a loop-de-loop, put it around ur neck, now jump while its tied to a high place. now your shoes are cool.

step-by-step explanation: