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The number of distinct real roots of the equation `sin pi x=x^(2)-x+(5)/(4)` is |
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Answer» Correct Answer - B `sin pi x = x^(2)-x + (5)/(4)` `rArr sin pi x = (x-1//2)^(2)+1` `rArr sin pi x le 1` and `x^(2)-x + (5)/(4) ge 1` `therefore sin pi x = 1` and `x = (1)/(2)` |
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