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Statement-1 If A = {x |g(x) = 0} and B = {x| f(x) = 0}, then `A nn B` be a root of `{f(x)}^(2) + {g(x)}^(2)=0` Statement-2 `x inAnnBimpliesx inAorx inB`.A. Statement-1 is true, Statement-2 is true, Statement-2 is a correct explanation for Statement-1B. Statement-1 is true, Statement-2 is true, Statement-2 is not a correct explanation for Statement-1C. Statement-1 is true, Statement-2 is falseD. Statement-1 is false, Statement-2 is true |
Answer» Correct Answer - C Let `alphain(AnnB)impliesalphainAandalphainB` `implies g(alpha)=0` `andf(alpha)=0` `implies {f(alpha)}^(2)+{g(alpha)}^(2)=0` `implies alpha" is a root of "{f(x)}^(2)+{g(x)}^(2)=0` Hence, Statement-1 is true and Statement-2 is false. |
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