mn squares of equal size are arranged to form a rectangle of dimensions m by n where m and n are natural numbers. Two squares will be called 'neighbours' they have exactly
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Click here👆to get an answer to your question ✍️ Mn squares of equal size are arranged to form a rectangle of dimensions m by n where m and n are natural numbers- Two squares will be called -neighbours- they have exactly one common side- A natural number is written in each square such that the number in written any square is arithmetic mean of the numbers written in its neighbouring squares- Show that this is possible only all the numbers used are equal
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mn squares of equal size are arranged to form a rectangle of dimension
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What is a way to prove that the tetrahedron with the largest
