1.
Let f(x)=ax (a>0)f(x)=a^x\ (a>0) be written as f(x)=f1(x)+f2(x)f(x)=f_1(x)+f_2(x), where f1(x)f_1(x) is an even function and f2(x)f_2(x) is an odd function. Then f1(x+y)+f1(xy)f_1(x+y)+f_1(x-y) equals: