Use universal instantiation or universal modus ponens to fill in a valid conclusion for the argument. V real numbers r, a, and b, if r is positive, then (rºjb = rab r= 3, a = 1/2, and b = 6 are...


Use universal instantiation or universal modus ponens to fill in a valid conclusion for the argument.<br>V real numbers r, a, and b, if r is positive, then (rºjb = rab<br>r= 3, a = 1/2, and b = 6 are particular real numbers such that r is positive.<br>(3(1/2),6 = 3((1/2)(6))<br>(-3)1/2)-6 = (-3)(1/2)(-6)<br>(3(1/2)j6 = 3((1/2)(6)»<br>O (1/2)³)6 = (1³)(2®)<br>O ((-3)1/2)6 = (-3)(1/2)(6)<br>

Extracted text: Use universal instantiation or universal modus ponens to fill in a valid conclusion for the argument. V real numbers r, a, and b, if r is positive, then (rºjb = rab r= 3, a = 1/2, and b = 6 are particular real numbers such that r is positive. (3(1/2),6 = 3((1/2)(6)) (-3)1/2)-6 = (-3)(1/2)(-6) (3(1/2)j6 = 3((1/2)(6)» O (1/2)³)6 = (1³)(2®) O ((-3)1/2)6 = (-3)(1/2)(6)

Jun 05, 2022
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