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For each question, enter the correct numerical value (in decimal notation, truncated/rounded-off to the second decimal place; e.g. 6.25, 7.00, -0.33, -.30, 30.27, -127.30) using the mouse and the on-screen virtual numeric keypad in the place designated to enter the answer
A farmer $$𝐹_{1}$$ has a land in the shape of a triangle with vertices at 𝑃(0, 0), 𝑄(1, 1) and 𝑅(2, 0). From this land, a neighbouring farmer $$𝐹_{2}$$ takes away the region which lies between the side 𝑃𝑄 and a curve of the form y =$$ 𝑥^{n}(n >1)$$ If the area of the region taken away by the farmer $$𝐹_{2}$$ is exactly 30% of the area of $$\triangle$$ 𝑃𝑄𝑅, then the value of 𝑛 is .......
Correct Answer: e
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