1.If for some m,nm, nm,n, (6m)+2(6m+1)+(6m+2)>(83)\binom{6}{m} + 2\binom{6}{m+1} + \binom{6}{m+2} > \binom{8}{3}(m6)+2(m+16)+(m+26)>(38) and nP3mP1=18\dfrac{{}^nP_3}{{}^mP_1} = \dfrac{1}{8}mP1nP3=81, then n⋅m+1P1+2m+1⋅(m1)n \cdot {}^{m+1}P_1 + 2^{m+1} \cdot \binom{m}{1}n⋅m+1P1+2m+1⋅(1m) is equal toa.380380380b.376376376c.384384384d.372372372Login to continueOnly logged in users canattempt or see the solution.
