Let for {\x} \in {\R} f(x)=\frac{x+|x|}{2} and g(x)={\\begin{array}{ccc}x & { &\end{array} x < 0 ; x^2 {,}, x \geq 0} Then area bounded by the curve y=(f o g)(x) and the lines {\y}=0,2 {\y}- {\x}=15 is equal to ________. [31-Jan-2023 Shift 1]

Area Under The Curves Part 1

Section: Mathematics

Question : 5 of 100

Marks: +1, -0

Let for x∈R
f(x)=‌

x+|x|

and g(x)={

x	,x<0
x2,	x≥0

Then area bounded by the curve y=(fog)(x) and the lines y=0,2y−x=15 is equal to ________.

[31-Jan-2023 Shift 1]

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x	x≥0
0	x<0

x2	x≥0
x	x<0

g(x)	g(x)≥0
0	g(x)<0

x2	x≥0
0	x<0