• Answer of this question

    X is any point on side MP of the parallelogram MNOP. if area (xon)=12
    saroj pandey's image
    saroj pandey

    XON is a triangle that is on the same base as the ||gm MNOP and it is between the same parallels. [ MP||NO, ||gm MNOP]
    Hence ar(XON) = 1/2 ar(MNOP)

    MNOP= 2*12= 24 square cm
    Ar(XON) = 12 square cm
    XON + (PXO+MXN)= MNOP
    So, PXO+MXN= 1/2 MNOP
    => PXO+MXN= 12

    Then the ratio of [ar(PXO) +ar(MXN)] : area(MNOP) is 1:2.


    You may not find values at all and since PXO+MXN = 1/2 MNOP the ratio will be 1:2


    Written on Feb. 11, 2019, 9:35 a.m.