Let f(x)=||x|−1|,g(x)=15∣∣2x2−7x+5∣∣ and [x] be the greatest integer ≤x. If A1 denote the area of the region bounded by y=f(x), y=g(x), x=−1 and A2 denote the area of the region bounded by y=f(x), y=g(x), x=1 and y−axis, then 45A1A2 is

Let f(x)=||x|−1|,g(x)=15∣∣2x2−7x+5∣∣ and [x] be the greate

1.	Let f(x)=\|\|x\|−1\|,g(x)=15∣∣2x2−7x+5∣∣ and [x] be the greatest integer ≤x. If A1 denote the area of the region bounded by y=f(x), y=g(x), x=−1 and A2 denote the area of the region bounded by y=f(x), y=g(x), x=1 and y−axis, then 45A1A2 is
Answer» Let $f (x) = \| \| x \| - 1 \|, g (x) = \frac{1}{5} ∣ ∣ 2 x^{2} - 7 x + 5 ∣ ∣$ and $[x]$ be the greatest integer $\leq x$ . If $A_{1}$ denote the area of the region bounded by $y = f (x),$ $y = g (x),$ $x = - 1$ and $A_{2}$ denote the area of the region bounded by $y = f (x),$ $y = g (x),$ $x = 1$ and $y -$ axis, then $45 A_{1} A_{2}$ is

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Let f(x)=||x|−1|,g(x)=15∣∣2x2−7x+5∣∣ and [x] be the greatest integer ≤x. If A1 denote the area of the region bounded by y=f(x), y=g(x), x=−1 and A2 denote the area of the region bounded by y=f(x), y=g(x), x=1 and y−axis, then 45A1A2 is

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