In a two digit number, the digit of the unit place is double the digit in the tens place.the number exceeds the sum of its digit by 18. Find the number.
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Here is your answer---
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Let the once digit be y and tens digit be x
Thus, Number = 10x + y
According to the question,
y = 2x -----------------------------------------------eq(i)
Also,
10x + y = x + y 18 { As per as question}
10x - x = y - y + 18
9x = 18
x = 2
Putting the value of x in eq(i)
We get,
y = 2 * 2 {Since, y = 2x}
y = 4
Thus, Number = 10x + y
= 10(2) + 4
= 20 + 4
= 24
Thus, the Two - Digit Number is 24.
______________________________________
______________________________________
Hope it helps.
Please mark this answer as Brainliest.
Have a nice day.
Good question...Keep progressing...
Here is your answer---
____________________________________
____________________________________
Let the once digit be y and tens digit be x
Thus, Number = 10x + y
According to the question,
y = 2x -----------------------------------------------eq(i)
Also,
10x + y = x + y 18 { As per as question}
10x - x = y - y + 18
9x = 18
x = 2
Putting the value of x in eq(i)
We get,
y = 2 * 2 {Since, y = 2x}
y = 4
Thus, Number = 10x + y
= 10(2) + 4
= 20 + 4
= 24
Thus, the Two - Digit Number is 24.
______________________________________
______________________________________
Hope it helps.
Please mark this answer as Brainliest.
Have a nice day.
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