Question
Suppose the p.d.f. of a continuous random variable $X$ is defined as:
$f(x)=x+1$, for $-1<x<0$, and $f(x)=1-x, \quad$ for $0 \leq x<1$.
Find the c.d.f. $F(x)$.
$f(x)=x+1$, for $-1<x<0$, and $f(x)=1-x, \quad$ for $0 \leq x<1$.
Find the c.d.f. $F(x)$.