MathematicsEasy92×since 2002Q4687If y=m1x+c1y = {m_1}x + {c_1}y=m1x+c1 and y=m2x+c2y = {m_2}x + {c_2}y=m2x+c2, m1≠m2{m_1} \ne {m_2}m1=m2 are two common tangents of circle x2+y2=2{x^2} + {y^2} = 2x2+y2=2 and parabola y² = x, then the value of 8∣m1m2∣8|{m_1}{m_2}|8∣m1m2∣ is equal to :A3+423 + 4\sqrt 23+42B−5+62- 5 + 6\sqrt 2−5+62C−4+32- 4 + 3\sqrt 2−4+32D7+627 + 6\sqrt 27+62Check answerSkip