Find the two digit number whose ten's digit 't' and unit's digit is 'u'. [ Hint : 23 = 2*10 + 3 if 2 is in tens place ].
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Suppose our number is 53.It has 3 at units digit and 5 as tens digit
So 53 can be written as 10×5+3
Similarlly any 2 digit number say 'yx' with x at units digit and y as tens digit which can be written as 10x+y
Another approach is say our number is yx then by dividing it with 10 we get remainder x and quotient as y
So we know that dividend=divisor×quotient+remainder
So xy=10×y+x
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Step-by-step explanation:
Required Number is 10 t + u
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