Discrete Math By dragging statements from the left column to the right column below, construct a valide proof of thestatement:For any integer n, if n is even, then 7n is even.The correct proof will use 3 of the statements below.Statements to choose from:Your Proof: Put chosen statements in order in this column andSince the product of any number wirh press the Submit Answers button.an even number numbers is even,n must be even.Let n be an arbitrary integer andassume n is eveven.Since an even number divided by 7must be odd,Let n be an arbitrary integer andassume 7n is even.7n must be odd.Let n be an arbitrary integer andassume 7n is odd.7n must be even.Since 7 is odd and the product of anodd number and an odd number isodd,

Suppose n is any even integer and m is any odd integer then the product nm is always an even number.…

By dragging statements from the left column to the right column below, construct a valide proof of the statement: For any integer n, if n is even, then 7n is even. The correct proof will use 3 of the statements below. Statements to choose from: Your Proof: Put chosen statements in order in this column and h press the Submit Answers button. Since the product of any number with an even number numbers is even, n must be even. Let n be an arbitrary integer and assume n is even. Since an even number divided by 7 must be odd, Let n be an arbitrary integer and assume 7n is even. 7n must be odd. Let n be an arbitrary integer and assume 7n is odd. 7n must be even. Since 7 is odd and the product of an odd number and an odd number is "Ppo

By dragging statements from the left column to the right column below, construct a valide proof of the statement: For any integer n, if n is even, then 7n is even. The correct proof will use 3 of the statements below. Statements to choose from: Your Proof: Put chosen statements in order in this column and h press the Submit Answers button. Since the product of any number with an even number numbers is even, n must be even. Let n be an arbitrary integer and assume n is even. Since an even number divided by 7 must be odd, Let n be an arbitrary integer and assume 7n is even. 7n must be odd. Let n be an arbitrary integer and assume 7n is odd. 7n must be even. Since 7 is odd and the product of an odd number and an odd number is "Ppo

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter8: Sequences, Series, And Probability

Section8.5: Mathematical Induction

Problem 42E

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