The lengths of the sides of the triangle are: 2*sq rt of 10, 5*sq rt of 2 and sq rt of 10
The 3 sides added together equals the perimeter which works out as 3* sq rt of 10 plus 5*sq rt of 2 in surd form
The given vertices when plotted on the Cartesian plane will form a right angle triangle and so therefore its largest angle is 90 degrees.
The height of a triangle alone is not enough information to find the perimeter. You need some angle measures or side lengths.
Each triangle has three sides and three vertices. The opposite side of a triangle is the side that is not adjacent to the specified vertex. The other two sides are adjacent sides to the specified vertex. Circular definition? Yes - Here is the formal definition... Given a triangle with vertices A, B, and C, the side AB is adjacent to the angles ABC and BAC, and it is opposite to the angle ACB.
ABC angle is an angle,not a triangle!
If you mean vertices of: (-1, -1) (-1, 3) and (5, -1) then when plotted on the Cartesian plane it will form a right angle triangle with a base of 6 units and a height of 4 units. Area of triangle: 0.5*6*4 = 12 square units
== == The corresponding angle is 60 degrees.
A right angle triangle contains a 90 degree angle and 2 acute angles.
Like all triangles it has 3 vertices.
The given vertices when plotted on the Cartesian plane will form a right angle triangle and so therefore its largest angle is 90 degrees.
They are lines, through the vertices of a triangle, that bisect (divide into two halves) the angles of the triangle.
Sum of all angles at vertices in a triangle is 180. Right angle means 90 Degree. A triangle can have only one Right angle.
It graphs out as a right angle triangle with a perimeter of 35 inches rounded to the nearest inch with a 90 degree angle and two acute angles of 26.6 degrees and 63.4 degrees both rounded to 3 significant figures.
If you mean vertices of (-2, 9) (7, -3) and (-2, -3) then it is a right angle triangle with an hypotenuse of 15 and sides of 9 and 12 that all add up to 36 which is the perimeter of the triangle.
To find the perimeter of the triangle formed by the vertices A(-2, -3), B(-29, 7), and C(7, -3), we first calculate the lengths of the sides using the distance formula. The distances are AB = √((−29 + 2)² + (7 + 3)²), BC = √((7 + 29)² + (−3 - 7)²), and AC = √((−2 - 7)² + (−3 + 3)²). Adding these three distances together will give the perimeter of the triangle. After calculating, the perimeter is approximately 68.44 units.
There is not enough information to answer the question.
The height of a triangle alone is not enough information to find the perimeter. You need some angle measures or side lengths.
A right angled triangle.