1.
Let,
f(x)={exesinxax3;x<0b;x=0xln(1+4x);x>0\large{f(x) = \begin{cases} \LARGE{\frac{e^x - e^{\sin x}}{ax^3}} & ; x < 0 \\ b & ; x = 0 \\ \LARGE{\frac{x}{\ln(1 + 4x)}} & ; x > 0 \end{cases}}


If ff is continuous at x=0x = 0, then (3a+4b)(3a + 4b) is equal to: