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step 1st you assume no . be X
2nd then see what he want multiple, addition, subtraction
3rd now interchange ex. 26 is the digit then 6 is on one place and 2 tens place then we interchange their place value 2 to ones and 6th to 60 .
4th then add interchanged digit in given condition
2nd then see what he want multiple, addition, subtraction
3rd now interchange ex. 26 is the digit then 6 is on one place and 2 tens place then we interchange their place value 2 to ones and 6th to 60 .
4th then add interchanged digit in given condition
Anonymous:
radhe radhe
Answered by
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Here is the Explanation of The Solution :
There are only 2 methods for solving this question,
And the first method is in the picture,
Taking One of the digit x and another digit as 12/x,
Because x*12/x = 12 (Product of the Digits),
And he wrote expanded form of the number,
Which is 10*x + 12/x,
And according to question he has added 36 and equalled it with Reverse number,
Both Methods have the same process but the only difference is Taking either 1 or 2 digits as variables,
Method 2 : *Taking both the digits as variables*
Let the Number be ab,
According to the Question,
a*b = 12 -------- (1)
Again, ATQ,
ab + 36 = ba,
=> 10a + b + 36 = ba ,
=> 9a + 36 = 9b,
=> Dividing both sides by 9,
=> a + 4 = b ---------(2)
Substituting (2) in (1),
=> (a) * (a+4) = 12,
=> a² + 4a = 12,
=> a² + 4a - 12 = 0,
Comparison :
Step 1 is same but with 1 variable,
He directly took b = 12/a and substituted there,
Step 2 is same adding 36 and equalling with Reverse,
Step 3 is same - Dividing with 9,
Step 4 is not required in Method 1, But step 4 in Method 2 is substituting (2) in (1),
Step 5 the Quadratic Equation,
In both methods we got same Quadratic Equations,
If you remember my previous answer, I got 2 Quadratic Equations with Method 2,
Similarly by Method 1 also, We can get 2 Quadratic Equations,
By doing this :
Let unit digit be x,
=> Ten's digit = 12/x,
Expanded form = 120/x + x,
And following the steps of Method 1,
Therefore : The Quadratic Equation is always the same but we can get 2,
Conclusion : If method 1 is hard follow method 2,
Hope you understand everything, If you still have any doubts, You can comment it or message me,
Have a great Day,
Thanking you,
Bunti 360 !..
There are only 2 methods for solving this question,
And the first method is in the picture,
Taking One of the digit x and another digit as 12/x,
Because x*12/x = 12 (Product of the Digits),
And he wrote expanded form of the number,
Which is 10*x + 12/x,
And according to question he has added 36 and equalled it with Reverse number,
Both Methods have the same process but the only difference is Taking either 1 or 2 digits as variables,
Method 2 : *Taking both the digits as variables*
Let the Number be ab,
According to the Question,
a*b = 12 -------- (1)
Again, ATQ,
ab + 36 = ba,
=> 10a + b + 36 = ba ,
=> 9a + 36 = 9b,
=> Dividing both sides by 9,
=> a + 4 = b ---------(2)
Substituting (2) in (1),
=> (a) * (a+4) = 12,
=> a² + 4a = 12,
=> a² + 4a - 12 = 0,
Comparison :
Step 1 is same but with 1 variable,
He directly took b = 12/a and substituted there,
Step 2 is same adding 36 and equalling with Reverse,
Step 3 is same - Dividing with 9,
Step 4 is not required in Method 1, But step 4 in Method 2 is substituting (2) in (1),
Step 5 the Quadratic Equation,
In both methods we got same Quadratic Equations,
If you remember my previous answer, I got 2 Quadratic Equations with Method 2,
Similarly by Method 1 also, We can get 2 Quadratic Equations,
By doing this :
Let unit digit be x,
=> Ten's digit = 12/x,
Expanded form = 120/x + x,
And following the steps of Method 1,
Therefore : The Quadratic Equation is always the same but we can get 2,
Conclusion : If method 1 is hard follow method 2,
Hope you understand everything, If you still have any doubts, You can comment it or message me,
Have a great Day,
Thanking you,
Bunti 360 !..
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