KeerthanaPosted on If x=(0.08)2,y=1(0.08)2x=(0.08)^{2}, y=frac{1}{(0.08)^{2}}x=(0.08)2,y=(0.08)21 and z=(1−0.08)2−1z=(1-0.08)^{2}-1z=(1−0.08)2−1, then out of the following, the true relation is az < x < y bx < y and cy < x and dy < z < x Answer : Option AExplanation : x=(0.08)2,y=1(0.08)2=1000064x=(0.08)^{2}, y=frac{1}{(0.08)^{2}}=frac{10000}{64}x=(0.08)2,y=(0.08)21=6410000 =156.25=156.25=156.25 z=(1−0.08)2−1quad z=(1-0.08)^{2}-1z=(1−0.08)2−1 =1+(0.08)2−2×0.08−1=quad 1+(0.08)^{2}-2 imes 0.08-1=1+(0.08)2−2×0.08−1 =(0.08)2−2×0.08=quad(0.08)^{2}-2 imes 0.08=(0.08)2−2×0.08 quad Clearly, $zRate This:NaN / 5 - 1 votesAdd comment