MCQ
Let the area enclosed between the curves $|y|=1-$ $x^2$ and $x^2+y^2=1$ be $\alpha$. If $9 \alpha=\beta \pi+\gamma ; \beta, \gamma$ are integers, then the value of $|\beta-\gamma|$ equals
- A27
- B18
- C15
- D33
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where $\{x\}$ and $[x]$ denotes the fractional part $\&$ integral part functions.
$(x - y +1)^2 + (2x + 2y - 6)^2 = 20$ on any tangent will be