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# Triangle Questions and Answers

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## Want to add to the discussion?   Where as in equilateral triangle all the three sides are congruent thus will have all three congruent angles. In isosceles triangle where two sides are marked congruent.

Here the base of the side is not congruent to the other two or not equal length of the other two sides. The base angles are congruent for an isosceles triangle. The congruent sides are always opposite to the congruent angles in isosceles triangle.

For equilateral triangles, the angles are opposites are congruent in all the three sides. As all three sides are congruent, that means all three angles are also congruent. So if we consider that the sum of all the angles is degrees, and all three angles are congruent. No matter how big or small the triangle is drawn. Thus stated that equilateral triangle can only be drawn one way. Thus we understand that there are differences between isosceles and equilateral. Here you can avail the optimum writing help under the guidance of renowned researchers and subject experts Home services offers blog Assignment Library.

The tangent law is applied and calculated just like law of sine and cosine to identify the measures of a given triangle. So the law of tangent is: Now we have A-B as The example clearly explains how laws of tangents can be applied in an SAS situation to identify other parts of the triangle if some are already known.

Considering various other problems that might arise unexpectedly, TransTutors extends its hands in support to help out students with their shares of concerns over triangle law. We have a team of highly skilled and certified math tutors who provide quality answers to any of your math homework help.

So what are you waiting for? Ask your question NOW. What is Triangle Laws? Laws of Sine Both laws of sine and laws of cosines are helpful in solving for parts of a triangle if you know other parts of the triangle. Aforementioned equation can also be represented in three different equations as shown below: Here; use law of sine and the proportion Now fill the values: Now determine the values of sines with the help of the calculator. Now with the help of the calculator determine the value of the sines After putting the values, we have the equation as: So the length of side c is equal to Laws of Cosine Laws of Cosine is another great rule to solve problems associated to triangles.

The Law of Cosine is: Now, put all the values that we know refer to the figure: We use automoderator for a few things.

It may delete a post erroneously. If your post is missing and you're sure it's not a rule-breaker, send us a note and we'll look into the issue. We ban all bots. I'm having trouble understanding triangles, I'm not so hot at math. The Question is a two parter: So it can indeed be a triangle!

How do you know if it's a single triangle, or two with non congruent sides? I know that a triangle is made up of degrees. Does this mean my third missing side is 29 degrees and this could indeed be a single triangle? For the first triangle, yes it can make one and only one. Your logic is correct. Only one triangle because you can't change anything about the triangle and still meet those requirements. For the second, I say many triangles because you can double the lengths of the sides and have a different triangle.

They only specified the angles, not the side lengths, so you have some wiggle room. Well if you try to visualize taking 3 sticks with the lengths mentioned and putting them together to form a triangle, there's only one possible triangle you can make flipping it counts as the same triangle.

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Triangle Questions and Answers - Discover the frogvorskdwq.ga community of teachers, mentors and students just like you that can answer any question you might have on Triangle eNotes Home Homework Help.

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The Properties of Triangles chapter of this High School Geometry Homework Help course helps students complete their triangle properties homework and earn better grades. This homework help resource uses simple and fun videos that are about five minutes long.