Question

In a two digit number, the unit's digit is two more than tens digit. Sum of the
digits is equal to
1/4 of the whole number. Find the number.

Please answer this question with proper solution​

Answer 1

Answer:

☆ I HOPE IT'S HELPFUL THANK YOU ☆

Answer 2

Answer:

24

Step-by-step explanation:

Solution :-

According to Question :-

Number formed = 10y + x

Where, 'y' is the tens digit

'x' is the unit digit

According to question :-

Units digit is 2 more than tens digit :-

$\implies x = 2+y$

Sum of digits = 1/4 of Whole number :-

$x + y = \dfrac{1}{4}[10y + x]$

4[x + y] = 10y + x

4x + 4y = 10y + x

4x - x = 10y - 4y

3x = 6y

x = 2y

As we know :-  x = 2 + y

2 + y = 2y

2 = 2y - y

2 = y

y = 2

x = 2 + y = 2 + 2 = 4

x = 4

Form of the number = 10y + x

= 10(2) + 4

= 20 + 4

= 24

Hence, the number formed = 24