show that 3ⁿ ×4m can't end with the digit 0 or 5 for any natural numbers 'n' & 'm'
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Answer:
We know that if a number should end with zero, it's prime factorisation should be 2×5(at least once)
Here,
3n=(1×3)n ≠2×5
and, 4m=(2×2)m is also≠ 2×5
Therefore we can conclude that,
3n×4m=12nm cannot end with zero or five.
HOPE IT HELPS....
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