50 give brainlist
if a polygon is a quadrilateral, then it is a square.

4. what is the inverse of the conditional statement. (1 point)

5. what is the converse of the conditional statement. (1 point)

6. write the biconditional statement. if a biconditional statement cannot be written, explain why it can’t be. (1 point)

1 &2. A conditional statement is defined by p→ q, which is an if-then statement where p is a hypothesis and q is a conclusion

In the statement : a polygon is a quadrilateral, it is a square.

                                                   p                                  q

The hypothesis is a polygon is a quadrilateral.

The conclusion is it is a square.

3. The conditional statement is False.

This is because, if a polygon is a quadrilateral then it can be a square, rhombus, rectangle, kite, trapezium or a parallelogram.

4.An inverse of a conditional statement is one that is negating both the hypothesis and conclusion of a conditional statement. In this case;

If a polygon is not a quadrilateral, then it is not a square.

5.In writing a converse of a conditional statement, you interchange the hypothesis and the conclusion. In the case of;

If a polygon is a quadrilateral, then it is a squareit will be

if it is a square, then the polygon is a quadrilateral.

6.In writing a biconditional statement you use if and only if form to combine a conditional statement and its converse.

The conditional statement is:

If a polygon is a quadrilateral, then it is a square

The converse is: If it is a square,  then the polygon is a quadrilateral.

The biconditional statement will be ;

A polygon is a square if and only if the polygon is a quadrilateral.

A biconditional is true if and only if the conditions are true.Since the conditional statement is false,then the biconditional statement is also false.

Step-by-step explanation:

thats not a system of equations, that is a solution

10.4 inches

step-by-step explanation:

2x2x2.6