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Number of ordered pairs (a, x) satisfying the equation `sec^2(a+2)x+a^2-1=0;-pi < x< pi` isA. 2B. 1C. 3D. infinite |
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Answer» Correct Answer - C We have `sec^(2)(a+2)x=1-a^(2)` Now `sec^(2)x ge 1` `rArr 1-alpha^(2)ge 1` `rArr a = 0` So, `sec^(2)(a+2)x = 1` `rArr sec^(2)2x = 1` `rArr x=-(pi)/(2), 0,(pi)/(2)` |
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