JEE Main 202331 Jan, Morning shiftMathematicsMediumIntegral Calculus369× since 2002Let for x∈Rx \in \mathbb{R}x∈R, f(x)=x+∣x∣2 and g(x)={x,x<0x2,x≥0. f(x)=\frac{x+|x|}{2} \text { and } g(x)=\left\{\begin{array}{cc} x, & x<0 \\ x^{2}, & x \geq 0 \end{array}\right. \text {. }f(x)=2x+∣x∣ and g(x)={x,x2,x<0x≥0. Then area bounded by the curve y=(f∘g)(x)y=(f \circ g)(x)y=(f∘g)(x) and the lines y=0,2y−x=15y=0,2 y-x=15y=0,2y−x=15 is equal to __________.Your answerType your answer. Integers and decimals are accepted.CheckSkip · show solution