MathematicsMedium64×since 2002Q2934If the greatest value of the term independent of 'x' in the expansion of (xsinα+acosαx)10{\left( {x\sin \alpha + a{{\cos \alpha } \over x}} \right)^{10}}(xsinα+axcosα)10 is 10!(5!)2{{10!} \over {{{(5!)}^2}}}(5!)210!, then the value of 'a' is equal to :A−-−1B1C−-−2D2Check answerSkip