What is the smallest positive integer which should be multiplied with 6n
(where n is a natural number) so
that it ends with the digit 0?
Answers
Answered by
3
Answer:
5 should be multiplied
Step-by-step explanation:
6n=(2*3)n
6n= (2*5*3)n
10*3n
(30)^n
Answered by
0
The answer is 5.
- In the table of 6, multiplication with 5 gives the first number that ends with a zero in the one's place. Thus, it is the smallest positive integer that, when multiplied by 6n, gives a number ending in zero.
- If n is a natural number, then it will not be zero. It will be any number from 1 to infinity.
- However, the position of the zero in the one's place will remain intact because any number multiplied by zero answers zero.
- 6n × 5 = 30n will be the equation.
#SPJ2
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