answersLogoWhite

0

What else can I help you with?

Related Questions

The triangles shown below may not be congruent.?

To determine if the triangles are congruent, we need to compare their corresponding sides and angles. Congruence between triangles can be established using criteria such as Side-Side-Side (SSS), Side-Angle-Side (SAS), Angle-Side-Angle (ASA), and Angle-Angle-Side (AAS). If the triangles do not meet any of these criteria, they are not congruent. Thus, without specific measurements or angles, we cannot conclude that the triangles are congruent.


The triangles below will always be congruent?

false


The triangles below are garanteed to be congruent?

False


What is a acute trianlge?

an acute triangle is a triangle that has corner angles all below 90 degrees. there are three types of triangles: obtuse, right, and acute. obtuse triangles have one corner angle greater than 90 degrees, right triangles have one angle equal to 90 degrees, and acute triangles have all corner angles less than 90 degrees.


The triangles shown below must be congruent.?

True


Does a trapezoid have one pair of congruent base angles and are the other pair of base angles congruent also?

A trapezoid is a quadrilateral with 2 congruent sides of a different length, the other are parallel to each other. So it looks like a triangle, but the pointed top of the triangles turns flat look below _________ / \ / \ /_____________\ <-- EXPERT DRAWLING SKILLS AT WORK PEOPLE!


What degree of angle for octagon?

For a Regular Shape (all angles measure the same), you can split it up into triangles to find the total angle measures. For example, in a square, you can only split it in half, making 2 triangles (below). A triangle always measures 180 degrees, so for an octagon you would split it into triangles from one point. If you count the triangles, you will have 8 triangles. Now Multiple 8 by i80, and your sum of angles will be 1080°.If you then divide it by the sum of the angles in a triangle, or 180 degrees, you will find that 1 angle measures 135 degrees. This rule applies to all Regular Polygons. If you still don't get it,try the link below


Are sides on a triangle congruent?

Free Math Study GroupCongruent TrianglesDefinition: Triangles are congruent when all corresponding sides and interior angles arecongruent. The triangles will have the same shape and size, but one may be a mirror image of the other.In the simple case below, the two triangles PQR and LMN are congruent because every corresponding side has the same length, and every corresponding angle has the same measure. The angle at P has the same measure (in degrees) as the angle at L, the side PQ is the same length as the side LM etc.Try this Drag any orange dot at P,Q,R. The other triangle LMN will change to remain congruent to it.(If there is no image below, see support page.)


Two congruent angles are always vertical angles?

Do you mean "Are two vertical angles always congruent?" Vertical angles are always congruent, but congruent angles do not have to be vertical. Any two angles with the same angle measurement are considered congruent by definition. The reason why vertical angles are always congruent is explained below. Imagine (or draw) an X forming 2 pairs of vertical angles. ∠1 is to the left, ∠2 is on top, ∠3 is to the right, and ∠4 is on the bottom. Vertical angles are always congruent because ∠1 and ∠2 are supplementary, meaning that their measures add to 180 degrees. The measures of ∠2 and ∠3 also add to 180 degrees. This means that m∠1+m∠2=180 and m∠2+m∠3=180. Using the Transitive Property, it becomes m∠1+m∠2=m∠2+m∠3. If you subtract the measure of ∠2 from both sides, it becomes m∠1=m∠3. I hope that helped!


Does a parellogram have 4 right angles?

No, it has two angles over 90 degrees and two angles below 90 degrees.


Nina has prepared the following two-column proof below. She is given that and angOLN and cong and angLNO and she is trying to prove that OL and cong ON. Triangle OLN where angle OLN is congruent to an?

To prove that ( OL \cong ON ), Nina can use the properties of isosceles triangles. Given that ( \angle OLN \cong \angle LNO ) and ( \triangle OLN ) has these equal angles, by the Isosceles Triangle Theorem, the sides opposite those angles must be congruent. Therefore, ( OL \cong ON ) follows from the fact that the angles are congruent.


From the kabuto below which of the following are pairs of congruent angles?

Fr & nr rc & ro no & nm