find the perimeter of the Triangle formed with vertices (0 4 )(0 0) (3 0)
Answers
Answer:
we Further, adding all the distance of a triangle to get the perimeter of a triangle.We plot the vertices of a triangle i.e., (0, 4), (0,0) and (3,0) Now,perimeter of ΔAOB=Sum of the length of all its sides = d(AO) + d(OB) + d(AB) ∴ Distance between the points (x ,y ) and (x , y ), Hence, the required perimeter of triangle is 12. 125414/the-perimeter-of-a-triangle-with-vertices-0-4-0-0-and-3-0-is-a-5-b-12-c-11-d-7-5
Answer:
Step-by-step explanation:
Given :-
Vertices are (0 4 ), (0 0) and (3 0).
To Find :-
The perimeter of the Triangle.
Formula to be used :-
Distance formula.
Solution :-
Let A( 4 , 0) B(0, 0) and C (0 , 3)
According to the Question
AB =√(4² + 0) = 4
BC = √(0 + 3²) = 3
CA =√(4² + 3²) = 5
Perimeter of Triangle = Sum of all sides
Perimeter of Triangle = 4 + 3 + 5
Perimeter of Triangle = 12 unit
Hence, the perimeter of the Triangle is 12 unit.