If `f(x)={(e^(cosx)sinx, |x|le2),(2, otherwise):}` then `int_-2^3f(x)dx=` (A) `0` (B) `1` (C) `2` (D) `3`

If f(x)={:{(e^(cosx)sinx", for "|x|le2),("2, otherwise"):} then int_(-2)^(3)f(x)dx=

If f(x)={(e^cosx sinx ,, |x| leq 2),(2 ,, other wise):} . Then int_-2^3 f(x)dx= ______

If f(x)={(e^cosx sinx ,, |x| leq 2),(2 ,, other wise):} . Then int_-2^3 f(x)dx= ______

If f(x) ={(e^(cosx)sinx; |x| le 2),(2 ; otherwise'):} then int_(-2)^(3) f(x) dx is equal to

Let f(x) = {:[(e^(cos x) sinx",", "for" |x| le 2),(2,"otherwise"):} then : int_(-2)^(3) f(x) dx = …………….

If f(x)=|{:(cosx,1,0),(1,2cosx,1),(0,1,2cosx):}|" then "int_(0)^(pi//2)f(x)dx=

[ If f(x)=|x|+|x-1|, then int_(0)^(2)f(x)dx equals- [ (A) 3, (B) 2, (C) 0, (D) -1]]

Let f(x)=|cosx x 1 2sinx x2xsinx x x| , then (lim)_(x->0)(f(x))/(x^2) is equal to (a) 0 (b) -1 (c) 2 (d) 3

If f(x)={{:(sinx" when "-(pi)/(2)ltxlt(pi)/(2)),(|cosx-2|" otherwise"):} then find the value of int_(0)^(pi)f(x)dx .