Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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- Complete the following Diagram eo Soarrow_forwardDetermine the validity of the ff. proof: Theorem: "the sum of any two rational numbers is a rational number" Proof: "Proof: Suppose r and s are rational numbers. By definition of rational, r = a/b for some integers a and b with b + 0, and s = a/b for some integers a and b with b + 0. Then 2a a r+s ==+ b b a - = b Let p = 2a. Then p is an integer since it is a prod- uct of integers. Hence r+s = p/b, where p and b are integers and b + 0. Thus r+ s is a rational number by definition of rational. This is what was to be shown." Maybe O Yes, it is valid Insufficient information to find the answer Not validarrow_forwardThe equation XA + XB = XA+B is always held. Group of answer choices True Falsearrow_forward
- Prove the following statement first using proof by contrapositive then proof by contra-diction: For any two integers a,b if a ∗ b ≥ 20 then a ≥ 5 or b ≥ 5.arrow_forwardHELLP The statement is false is equivalent to its negation is true by giving an example . The negation is: ∃x in D such that P(x) ∧ ~Q(x) The above would be used via: proof by counterexample proof by exhaustion proof by manipulation proof by inductionarrow_forwardLaws of logic: Could you make sure this question is proven correctly using the laws.arrow_forward
- Can you please solve a and b. The exercise is for a course call computer organizationarrow_forwardLet a and b be two Boolean variables. Select all the logically equivalent functions of a(a+b+1). A. a2 + ab +a B. a(a+b) C. aa+a (null law) D. a (null law 1+a+b = 1arrow_forwardMinimize the following Boolean equation using Boolean algebra. Your final answer should be in minimized sum-of-product (SOP) form. Hints: • Show all of your work for credit. • Be sure to double-check that you have written down the original equation correctly. • Use overbars instead of ticks () in your handwritten equations. Y = [AB + C(A' + ABC + AC')(B + AD)]'arrow_forward
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