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From statement I alone, M is taller than L and O. P is shorter than at least two person. Q is shorter than N, so, number of person taller than M can’t be known. From statement II alone, P is taller than only two person. F is taller than M but shorter than N. L is taller than only O. So, the final arrangement is shown below, N > Q > M > P > L > O Two person are taller than M. Data given in statement II alone are sufficient to answer the question.
√? + √626 × 13.998 - 6.02 × 2.97 = 345.995
22.11 × 7.02 – 70.12% of 209.69 + 227.21 = ?
√675 + √785 = ? × 8.995
(0.89 3 + 1.64 3 +2.76 3 ) ÷ 5.89 = ?
(11.98% of 449.99) - 3.998 = √?
64.889% of 399.879 + √? = 54.90% of 799.80 – 44.03% of 400.21
(100.01% of 44.89) ÷ 14.98 = √? - √48.98
{√676.12 + 13.012 – 146.89 } = ?
13.232 + 19.98% of 549.99 = ? × 8.99
(20.98% of 299.99) - 4.998 = √?