The least integral value of ‘a’ for which the graphs y=2ax + 1 and y=(a-6)x 2 – 2 do not intersect is___.

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Vikas TU · Answer

Put y = 2ax +1 in y=(a-6)x 2 – 2 we get, (a-6)x 2 – 2 – 2ax – 1 =0 (a-6)x ^2 – 2ax – 3 = 0 Its D .i.e roots for x values should be imaginary.

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The least integral value of ‘a’ for which the graphs y=2ax + 1 and y=(a-6)x 2 – 2 do not intersect is___.

The least integral value of ‘a’ for which the graphs y=2ax + 1 and y=(a-6)x² – 2 do not intersect is___.

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The least integral value of ‘a’ for which the graphs y=2ax + 1 and y=(a-6)x 2 – 2 do not intersect is___.

The least integral value of ‘a’ for which the graphs y=2ax + 1 and y=(a-6)x2 – 2 do not intersect is___.

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The least integral value of ‘a’ for which the graphs y=2ax + 1 and y=(a-6)x² – 2 do not intersect is___.