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Given statements: A = C > E = F > D; Y < Z ≤ F On combining the given statements: A = C > E = F ≥ Z > Y Conclusions: I. E > Z → False (as E = F ≥ Z) II. D > Y → False (as D < F ≥ Z < Y) → thus relation between D and Y cannot be determined. Hence, neither conclusion I nor II is true.
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relation R(ABCD) has these dependencies {A → B, B → C,C → D} and it is decomposed into three relations R1(AB) , R2(BC), AND R3(CD). State true or...
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