In a 2-digit number, a and b are the digits at its tens and ones place respectively. Which of the following is the 2-digit number?
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Answered by
2
as there is 2 digit number
so ,but the question we can understand that
a = tens places
b= ones place
by seeing this we can that their product will be in the form of distributive form .
for example- lets take number 5 as tens and 6 as ones
as their product will be 5 * 10 + 6
so, it is the form of 10*a+b
so the answer is 10 a+b
so ,but the question we can understand that
a = tens places
b= ones place
by seeing this we can that their product will be in the form of distributive form .
for example- lets take number 5 as tens and 6 as ones
as their product will be 5 * 10 + 6
so, it is the form of 10*a+b
so the answer is 10 a+b
Answered by
0
it is in the form of 10a+ b
as a on tens place so it can be written as in its place value = 10 x a = 0a
similarly b = b
The original number = 10 a + b
as a on tens place so it can be written as in its place value = 10 x a = 0a
similarly b = b
The original number = 10 a + b
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