Question

2 fill in the blank 3 points write the converse of the conditional statement below. determine if the converse is true or false. if true, combine the statements as a biconditional. if false, write
o biconditional\. conditional statement: if two lines intersect to form right angles, then they are perpendicular. converse: choose your answer... is the conv answer... biconditio answer... if two lines do not intersect to form right angles, then they are not perpendicular. if two lines are not perpendicular, then they do not intersect to form right angles. if two lines are perpendicular, then they 3 fill in the b nent below. determine if the converse is true or false. if true, combine the statements as a biconditional. if false, write
o b

Explanation:

The converse of a conditional statement "if p then q" is "if q then p". Here, p is "two lines intersect to form right - angles" and q is "they are perpendicular". So the converse is formed by switching the hypothesis and conclusion. The converse "If two lines are perpendicular, then they intersect to form right angles" is true because the definition of perpendicular lines is that they intersect at right angles. A biconditional statement is formed when both the conditional and its converse are true and is of the form "p if and only if q".

Answer:

Converse: If two lines are perpendicular, then they intersect to form right angles.
Is the converse true: True
Biconditional: Two lines are perpendicular if and only if they intersect to form right angles.