What are the measures if all the theee angles of the triangle

What are the measures if all the theee angles of the triangle

if a triangle is equilateral all of this angles always 60 and why

All you are given is a triangle with the bottom and length C/2 and one of the side C

I need help with this problem for my geometry homework

How many circles can be cut from the rectangular sheet?

I have an isosceles triangle ABC with AB=DC = 8.2cm and AC=13.4cm i)A line is drawn from B to D, where D is the mid point of AC. I need to show that line BD divides the isosceles triangle...

Opposite (C-A) = 12, we are given two angles Angle C = 62 and Angle B = 34, what is the value of x (the hypotenuse)

It is a right angled triangle with two sides given, the opposite (9) and the adjacent (13). There for side A-B = 9, side B-C = 13, so what is angle C?

Answer choices a)0 b) 1 c) 2 d) infinitely

Kaitlin can't remember the formula for the area of a circle. She decides to approximate the area of a circle by circumscribing a regular 18 -gon around the circle. If her approximation of the area...

Choices: A. Vectors A and B are perpendicular. B. Vectors A and B are in opposite directions. C. Vectors A and B are in the same direction. What's the correct answer between...

In triangle ABC a=4 b=11 and c=8 find m<B? I need step by step if possible so I can understand my error.

the pointa are p(1,7) q(1,2) r(11,2)

Triangle ABC is right angled at B and sides AB and BC are 4cm and 3cm respectively. Triangle DEF is right angled at E and side DE and EF are 4cm and 3cm respectively. Prove that the two triangles...

I don't want it done using a formula. I want to learn how to do it using cos, tan, sin or sin(a)/A = sin(b)/B, sin(b)/B=sin(c)/C.

A = 50°, B=59°, b=8 Find C, a, and c.

Determine the area of the triangle specified by a=7 ft, A=78°, and B=52°

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Find equations for the lines that contain the median drawn from B to AC and the median drawn from A to BC. Find coordinates for G, the intersection of the medians from A and B. Let M...

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