1.f:[0,2]→Rf:[0,2]\to\mathbb{R}f:[0,2]→R, f(x)={emin{x2,x−[x]},x∈[0,1)ex−logex,x∈[1,2]f(x)=\begin{cases}e^{\min\{x^2,x-[x]\}},&x\in[0,1)\\ e^{x-\log_e x},&x\in[1,2]\end{cases}f(x)={emin{x2,x−[x]},ex−logex,x∈[0,1)x∈[1,2]. ∫02xf(x)dx\int_0^2 xf(x)dx∫02xf(x)dx isa.1+3e21+\frac{3e}{2}1+23eb.(e−1)(e2+12)(e-1)(e^2+\frac12)(e−1)(e2+21)c.2e−12e-12e−1d.2e−122e-\frac122e−21Login to continueOnly logged in users canattempt or see the solution.
