hamburger menu
All Coursesall course arrow
adda247
reward-icon
adda247
    arrow
    arrow
    arrow
    Select the option that is true regarding the following two statements labelled Assertion (A) and Reason (R). (A): For horizontal curves, the centr
    Question

    Select the option that is true regarding the following two statements labelled Assertion (A) and Reason (R).
    (A): For horizontal curves, the centrifugal ratio increases along the length of the transition curve.
    (R) In a horizontal curve, the superelevation is provided at an increasing rate with zero at the start to the maximum value at the end of transition curve.

    A.

    Both A and R are true and R is the correct explanation of A

    B.

    Both A and R are true, but R is not the correct explanation of A

    C.

    A is false, but R is true

    D.

    A is true, but R is false

    Correct option is A


    A horizontal curve is a curve in plan to provide change in direction to the central line of a road.
     When a vehicle traverses a horizontal curve, the centrifugal force acts horizontally outwards through the centre of gravity of the vehicle.
     The ratio of the centrifugal force to the weight of the vehicle, P/W is known as the centrifugal ratio or the impact factor.
     The centrifugal ratio is thus equal to
     In a horizontal curve, the superelevation is provided at an increasing rate with zero at the start to the maximum value at the end of transition curve.

    test-prime-package

    Access ‘SSC JE Civil’ Mock Tests with

    • 60000+ Mocks and Previous Year Papers
    • Unlimited Re-Attempts
    • Personalised Report Card
    • 500% Refund on Final Selection
    • Largest Community
    students-icon
    368k+ students have already unlocked exclusive benefits with Test Prime!
    test-prime-package

    Access ‘SSC JE Civil’ Mock Tests with

    • 60000+ Mocks and Previous Year Papers
    • Unlimited Re-Attempts
    • Personalised Report Card
    • 500% Refund on Final Selection
    • Largest Community
    students-icon
    368k+ students have already unlocked exclusive benefits with Test Prime!
    Our Plans
    Monthsup-arrow