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For each of the following compound statements, first identify the corresponding component statements. Then check whether the statements are true or not. (i) If a triangle ABC is equilateral, then it is isosceles. (ii) If a and b are integers, then ab is a rational number
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Component statements are just the pieces of the compound statements... In this case If P then Q the components are P and Q. If P is false, then regardless of the truth-value of Q, the conditional "if P then Q" statement is true. If P is true and Q is true, then the conditional "if P then Q" statement is true. Finally, if P is true and Q is false, then the conditional "if P then Q" statement is false.
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