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While aligning a hill road with a ruling gradient of 6 %, a horizontal curve of radius 50 m is encountered. The grade compensation (in percentage, up to two decimal places) to be provided for this case would be______ 
    Correct answer is '1.5'. Can you explain this answer?
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    While aligning a hill road with a ruling gradient of 6 %, a horizontal...
    The grade compensation 
    Maximum grade compensation
    Grade compensation = 1.5 
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    While aligning a hill road with a ruling gradient of 6 %, a horizontal...
    Grade compensation refers to the adjustment made to the ruling gradient of a hill road when encountering a horizontal curve. The ruling gradient is the maximum allowable gradient for a road, beyond which it becomes difficult for vehicles to climb. When a road encounters a horizontal curve, the grade compensation is necessary to maintain a smooth and safe transition for vehicles.

    To calculate the grade compensation, we need to consider the radius of the horizontal curve and the ruling gradient. In this case, the radius of the horizontal curve is given as 50 m, and the ruling gradient is 6%.

    To determine the grade compensation, we can use the formula:

    Grade compensation = (Radius of Horizontal Curve / Ruling Gradient) * 100

    Substituting the given values:

    Grade compensation = (50 / 6) * 100 = 833.33

    However, the answer should be given up to two decimal places. So, rounding off the answer to two decimal places, we get:

    Grade compensation = 1.5%

    Therefore, the grade compensation to be provided for this case is 1.5%.

    In summary, when aligning a hill road with a ruling gradient of 6% and encountering a horizontal curve with a radius of 50 m, a grade compensation of 1.5% needs to be provided. This adjustment ensures a smooth and safe transition for vehicles traveling on the road.
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    While aligning a hill road with a ruling gradient of 6 %, a horizontal curve of radius 50 m is encountered. The grade compensation (in percentage, up to two decimal places) to be provided for this case would be______Correct answer is '1.5'. Can you explain this answer?
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