hihi
Angle J is congruent to angle K line KL is parellel to line Jm
if you want to apply acute triangles in real life, you have to ask someone i dont know
To prove that the opposite sides of a parallelogram are congruent, you need to establish that the shape is a parallelogram, which can be done by showing that either pairs of opposite sides are parallel (using the properties of parallel lines) or that the diagonals bisect each other. Additionally, applying the properties of congruent triangles (such as using the Side-Side-Side or Side-Angle-Side postulates) can further support the proof. Ensure to use clear definitions and properties of parallelograms throughout the proof.
With right angle triangles
hihi
If you don't tell us what the statements are, we can't tell you which ones could be false. The ones that could be false are the ones that state something that doesn't apply to congruent triangles.
No, it is not correct.If lmn is congruent to ops thenlm is congruent to op,mn is congruent to ps andnl is congruent to so.And similarly with the corresponding angles of the two triangles.Unless the two triangles are equilateral, these relationships will NOT apply if the order of one of the triangles is altered.
If WXYZ is a square, which statements must be true? Check all that apply: ANSWERS (apex): angle W is supplementary to angle Y. angle W is congruent to angle Y. angle W is a right angle. WXYZ is a parallelogram WX ≅ XY
Yes. But only right triangles.
Angle J is congruent to angle K line KL is parellel to line Jm
I am sorry but we can't answer because we don't know the statements you were given.
if you want to apply acute triangles in real life, you have to ask someone i dont know
To prove that the opposite sides of a parallelogram are congruent, you need to establish that the shape is a parallelogram, which can be done by showing that either pairs of opposite sides are parallel (using the properties of parallel lines) or that the diagonals bisect each other. Additionally, applying the properties of congruent triangles (such as using the Side-Side-Side or Side-Angle-Side postulates) can further support the proof. Ensure to use clear definitions and properties of parallelograms throughout the proof.
right angled triangles
With right angle triangles
by measuring it or you can apply( no. of sides-2x180