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An equilateral triangle if its altitude is 3.2 cm. |
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Answer» Solution :Steps of construction : 1. Draw a LINE `l`. Mark any point `D` on the line `l`. 3. At point `D`, draw `vec(D)X _|_ l`and cut `DA = 3.2 cm` from`vec(D)X`. 4. At the point `A,` construct `AB` and `AC` which meets the `l` at points `B` and `C` respectively such that `angle = 30^(@)` and `angleDAC = 30^(@)` Then, `DeltaABC` is the REQUIRED equilateral triangle because `angleABC = 180^(@) - (90^(@) + 30^(@)) = 60^(@)`. `angleACB = 180^(@) - (90^(@) + 30^(@)) = 60^(@)`. and`angleBAC = 30^(@) + 30^(@) = 60^(@)`
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