show that a number of the form 14n and n is a natural number can never end with digit zero
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14=2×7
The prime factorisation of the specific number should be in the form 2m×5n to end with digit zero. The prime factorisation of 14 does not contain 5.Hence 14n cannot end with digit zero
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The prime factorisation of the specific number should be in the form 2m×5n to end with digit zero. The prime factorisation of 14 does not contain 5.Hence 14n cannot end with digit zero
Hpoe it helps u .Pls mark it as brainliest
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Answer:
hope it helps you!!
Step-by-step explanation:
Assume that 14th can end with 0,
=14 = 2 x 7
= 14n = (2 x 7)n............. (1)
(1) is unique by fundamental theorem of arithmetic and it doesn't
Hence, 14n never ends with digit 0.
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