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What is the perimeter of a triangle with vertices located at (-1 4) (2 7) and (1 5) rounded to the nearest hundredth?
1.00
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What is the perimeter of a triangle with vertices located at (1 3) (2 6) and (0 4) rounded to the nearest hundredth?
1.00
What is the perimeter of a triangle with vertices located at (13) (26) and (04) rounded to the nearest hundredth?
13.00
What is the perimeter of a triangle with vertices located a(15)(27)and (05)) rounded to the nearest hundredth?
15.00
What is the perimeter of a triangle with vertices located at (1 4) (2 7) and (0 5) rounded to the nearest hundredth?
1.00
What is the perimeter of a triangle with vertices located at (1 3) (2 6) and () 4) rounded to the nearest hundredth?
1.00
What is the perimeter of a triangle with the vertices located at (-14) (27)(15)?
If you mean vertices of (-1, 4) (2, 7) and (1, 5) then it is an isosceles triangle with a perimeter of square root of 18 plus square root of 5 plus square root of 5 which is about 8.715 rounded to three decimal places.
What are the coordinates of the vertices of ΔABC?
That depends on where the triangle ABC is located on the Cartesian plane for the coordinates of its vertices to be determined.
The vertices of a triangle drawn on a coordinate plane are located at (-3 -4) (-3 5) and (6 -4). What is the area of the triangle?
It is 40.5 square units.
Where is the bermuta triangle located?
The Bermutau Triangle is Located in Bermuta.
What is located around the Bermuda Triangle?
it is located in the middle of the triangle
What is an orthocentre and where it is located for an obtuse right and a right angled triangles?
On an obtuse triangle the orthocenter is located on the outside of the triangle and the orthocenter of the right triangle is located at the vertex of the triangle ...
Which type of triangle contains its centroid?
All types of triangles—scalene, isosceles, and equilateral—contain their centroid. The centroid, which is the point where the three medians intersect, is always located inside the triangle, regardless of its type. This property holds true because the centroid is calculated as the average of the vertices' coordinates, ensuring it lies within the triangle's boundaries.
