The perimeter of an equilateral triangle is
it's area. Find the length of each side.
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Answered by
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Mensuration,
Let the sides of the equilateral triangle as a
So it's perimeter is 3a
So its are is = 3√3a
But we know that the area of equilateral triangle as ,area = √3/4×a² [ where a is the length of each sides]
ATQ,
3√3a = √3/4 × a²
=> a = 12 units
So the lenght of each side is 12 units
That's it
Hope it helped (´°̥̥̥̥̥̥̥̥ω°̥̥̥̥̥̥̥̥`)
Let the sides of the equilateral triangle as a
So it's perimeter is 3a
So its are is = 3√3a
But we know that the area of equilateral triangle as ,area = √3/4×a² [ where a is the length of each sides]
ATQ,
3√3a = √3/4 × a²
=> a = 12 units
So the lenght of each side is 12 units
That's it
Hope it helped (´°̥̥̥̥̥̥̥̥ω°̥̥̥̥̥̥̥̥`)
Answered by
0
look here is it
Let the sides of the equilateral triangle as @
So it's perimeter is 3@
So its are is = 3√3@
But we know that the area of equilateral triangle as ,area = √3/4×@² [ where @ is the length of each sides]
ATQ,
3√3@ = √3/4 × a²
=>@a = 12 units
lenght of each side is 12 units
Let the sides of the equilateral triangle as @
So it's perimeter is 3@
So its are is = 3√3@
But we know that the area of equilateral triangle as ,area = √3/4×@² [ where @ is the length of each sides]
ATQ,
3√3@ = √3/4 × a²
=>@a = 12 units
lenght of each side is 12 units
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