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What additional information will allow you to prove the triangles congruent bu HL theorem?
To prove two triangles congruent by the Hypotenuse-Leg (HL) theorem, you need to know that both triangles are right triangles. Additionally, you must establish that the lengths of their hypotenuses are equal and that one pair of corresponding legs is also equal in length. With this information, you can confidently apply the HL theorem to conclude that the triangles are congruent.
Can isosceles triangles be right?
Yes, isosceles triangles can be right triangles. An isosceles triangle has at least two sides of equal length, and if one of the angles is a right angle (90 degrees), the triangle is classified as a right isosceles triangle. In this case, the two equal sides are the legs of the triangle, and the third side is the hypotenuse.
What are the two lengths of a right angle triangle with a hypotenuse of 4.2?
We're pretty sure you're looking for the two "legs", not the two "lengths". The answer is: You can't tell. There are an infinite number of different right triangles with different leg-lengths that all have hypotenuses of 4.2 . The only thing you know about the two legs is that the squares of their legs add up to 17.64, but there's no way to know both individual lengths.
Are some right triangles are also equilateral triangles?
No because all right triangles have 2 legs and a hypotenuse. The hypotenuse is always longer than either leg so right triangles can't be equilateral triangles.
The area of right triangles with legs 2 and 2?
the answer is 4
To use the HL theorem to prove two triangles are congruent the triangles must be right trianglesWhich other conditions must also be met?
1. There are two right triangles. 2. They have congruent hypotenuses. 3. They have one pair of congruent legs.
What additional information will allow you to prove the triangles congruent bu HL theorem?
To prove two triangles congruent by the Hypotenuse-Leg (HL) theorem, you need to know that both triangles are right triangles. Additionally, you must establish that the lengths of their hypotenuses are equal and that one pair of corresponding legs is also equal in length. With this information, you can confidently apply the HL theorem to conclude that the triangles are congruent.
Can isosceles triangles be right?
Yes, isosceles triangles can be right triangles. An isosceles triangle has at least two sides of equal length, and if one of the angles is a right angle (90 degrees), the triangle is classified as a right isosceles triangle. In this case, the two equal sides are the legs of the triangle, and the third side is the hypotenuse.
What are the two lengths of a right angle triangle with a hypotenuse of 4.2?
We're pretty sure you're looking for the two "legs", not the two "lengths". The answer is: You can't tell. There are an infinite number of different right triangles with different leg-lengths that all have hypotenuses of 4.2 . The only thing you know about the two legs is that the squares of their legs add up to 17.64, but there's no way to know both individual lengths.
Are some right triangles are also equilateral triangles?
No because all right triangles have 2 legs and a hypotenuse. The hypotenuse is always longer than either leg so right triangles can't be equilateral triangles.
Are the sides of right triangles also called legs?
yes they are!
The area of right triangles with legs 2 and 2?
the answer is 4
Are right triangles called equilateral?
No, because the hyponenuse is always longer than the legs, so they are not equal, a squared + b squared = c squared
The LL theorem states that for right triangles two congruent what are sufficient to prove congruence of the triangles?
LEGS
Which side of a triangle is the leg?
In a right triangle, the legs are the two sides that meet to form the right angle. Only right triangles have legs.
Two right triangles are congruent if the legs of one triangle are congruent to the legs of the other triangle?
true
In a right triangle the square of the length of the hypotenuse is equal to the?
pythagorean theorem is a2 + b2 = c2 (only in right triangles) c is the length of the hypotenuse, and a and b are the lengths of the other two legs.
