Define the predicate IsSquaxeRoot($, y) to mean :1: 2 0 and a: – a: = y. a) Prove that if IsSquareRoot(a;, ‘r) and IsSquareRoot (y, s) then IsSquareRoot(:1:y, rs). b) Prove that IsSquareRoot(:c, r) and IsSquareRoot(y, 1’) implies that a: = y. (This is

Define the predicate IsSquaxeRoot($, y) to mean
:1: 2 0 and a: – a: = y. a) Prove that if IsSquareRoot(a;, ‘r) and IsSquareRoot (y, s) then IsSquareRoot(:1:y, rs). b) Prove that IsSquareRoot(:c, r) and IsSquareRoot(y, 1’) implies that a: = y. (This is
like saying that every number has at most one positive square root.) Remember that in this class, we don’t know what the notation J57: or $1” you should not write those anywhere in your proofs. means, SO
 
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The post Define the predicate IsSquaxeRoot($, y) to mean :1: 2 0 and a: – a: = y. a) Prove that if IsSquareRoot(a;, ‘r) and IsSquareRoot (y, s) then IsSquareRoot(:1:y, rs). b) Prove that IsSquareRoot(:c, r) and IsSquareRoot(y, 1’) implies that a: = y. (This is appeared first on Superb Professors.

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