Mht Cet
Limits Continuity And Differentiability
MHT CET 2023 14th May Evening Shift
MCQ+2 / -02023
If \(f(a)=2, f^{\prime}(a)=1, g(a)=-1, g^{\prime}(a)=2\), then as \(x\) approaches a, \(\frac{\mathrm{g}(x) \mathrm{f}(\mathrm{a})-\mathrm{g}(\mathrm{a}) \mathrm{f}(x)}{(x-\mathrm{a})}\) approaches
