Find the area of a triangle in square units formed by the lines x=8,y=4,x=y...................
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Given: Equation of line: x=8,y=4,x=y
To find: Area of triangle formed by these lines?
Solution:
- Now, we have given the line x = 8, which is parallel to y axis on distance 8 units from y axis.
- We have the line y = 4, which is parallel to x axis on distance 4 units from x axis.
- And the third line is x = y.
- So when these lines meets, they intersect at the following points (4,4) , (8,4) and (8,8).
- From this we can conclude that the triangle is right angled.
- So the area of triangle is 1/2 x base(x-axis) x height(y-axis)
1/2 x (8-4) x (8-4)
1/2 x 4 x 4
8 sq. units
Answer:
So the area of the triangle formed by lines x=8,y=4,x=y is 8 sq. units.
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Step-by-step explanation:
What is the area of the triangle?
8844
units^2
2
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