Find area of triangle formed by the points (1, 2) (3, -4) and (-2, 0)
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Step-by-step explanation:
this is the answer
Ans=11sq.units
I
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Concept
If (x1 , y1), (x2 ,y2), and (x3, y3) are the coordinates of the three vertices of a triangle, then the area of the triangle can be calculated as-
Area = (1/2) | x1 (y2 − y3 ) + x2 (y3 − y1 ) + x3 (y1 − y2 )|
Given
a triangle is formed using the three points (1, 2) (3, -4) and (-2, 0)
Find
we need to calculate the area of the given triangle
Solution
Here, we have
(x1 , y1) = (1, 2)
(x2 ,y2) = (3, -4)
(x3, y3) = (-2, 0)
Putting these values in the area formula we get
Area = 1/2 | 1 ( -4 - 0 ) + 3 ( 0 - 2) + -2 ( 2 + 4) |
= 1/2 | -4 - 6 - 12 |
= 1/2 x 22
= 11
Hence, the area of the given triangle is 11 square units.
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