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If PQ and RS intersect to form four right angles,which statement is true?

Updated: 10/15/2021
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Gaby Garcia

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Q: If PQ and RS intersect to form four right angles,which statement is true?
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What is the contra positive of this statement of two lines intersect to form right angles then they are perpendicular?

The contrapositive to the statement, "if two lines intersect to form right angles, then they are perpendicular," is "if two lines are not perpendicular, then they do not form right angles."


What is the inverse of this statement if two lines intersect to form right angles then they are perpendicular?

If two lines are not perpendicular then they cannot intersect to form any right angles.


What are lines that intersect that do NOT form right angles?

Lines that intersect but do not form a right are just called intersecting lines. Perpendicular lines DO form a right angle when they intersect.


Lines that intersect to form right angles are called?

Perpendicular lines intersect to form right angles


What lines are intersecting lines that form right angles when they intersect?

Perpendicular lines form right angles when they intersect.


What are lines that intersect to form a right triangle?

Perpendicular lines intersect at right angles.


Are two lines that intersect to form right angle?

Perpendicular lines form right angles when they intersect each other.


When two lines intersect to form right angles they are called what?

Two lines that intersect to form right angles are perpendicular.


What are Two lines that intersect and form a right angle are called?

When two lines intersect to form a right angle they are called perpendicular.


Perpendicular lines intersect each other to form what?

Perpendicular lines intersect to form right angles.


What is the if-then form for perpendicular lines intersect at right angles?

If two lines intersect at right angles then they are perpendicular!


Does a rhombus's diagonals intersect to form right angles?

Yes... The rhombus's diagonals intersect to form right angles... But I'm not 100% sure..