show that the number 7 and cannot end with the digit 0 for any and equals to n
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Therefore by the fundamental theorem of arithmetic (there is no prime factors of 7 other than 7 and 1) we can conclude that 7ⁿ can not end with 0. Answer: according to fundamental theorem of arithmetic every number should be expressed in the form of 2^n * 5^m .
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Step-by-step explanation:
Therefore by the fundamental theorem of arithmetic (there is no prime factors of 7 other than 7 and 1) we can conclude that 7ⁿ can not end with 0. Answer: according to fundamental theorem of arithmetic every number should be expressed in the form of 2^n * 5^m .
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