The result of replacing every integer a in a magic square of order n with ( n 2 + 1 − a ) is a magic square of order n .

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Answer 1

Question

Chapter 1, Problem 16E

To determine

To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

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Answer 2

Question

Chapter 1, Problem 16E

To determine

To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

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Answer 3

Question

Chapter 1, Problem 16E

To determine

To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

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Answer 4

Question

Chapter 1, Problem 16E

To determine

To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

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Answer 5

Chapter 1, Problem 16E

To determine

To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

Answer 6

Chapter 1, Problem 16E

To determine

To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

Answer 7

Chapter 1, Problem 16E

To determine

To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

Answer 8

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Answer 9

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Answer 10

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Answer 11

Ch. 1 - Prob. 1E Ch. 1 - Prob. 2E Ch. 1 - Imagine a prison consisting of 64 cells arranged...Ch. 1 - Verify that there is no magic square of order 2. Ch. 1 - Use de la Loubère’s method to construct a magic...Ch. 1 - 12. Use de la Loubère’s method to construct a...Ch. 1 - Construct a magic square of order 6. Ch. 1 - Show that the result of replacing every integer a...Ch. 1 - Let n be a positive integer divisible by 4, say n...Ch. 1 - Show that there is no magic cube of order 2.

The result of replacing every integer a in a magic square of order n with ( n 2 + 1 − a ) is a magic square of order n .

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To show: The result of replacing every integer a in a magic square of order n with (n2+1−a) is a magic square of order n.

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