The Sum of ages of two siblings Akshat and Anubhav is 56 years. After the time span of 4 years the age of the Akshat will be three times that of the Anubhav. What is the present age of the Anubhav?
Answers
Answer:
age of Akshat = 44 and age of Anubhav = 12
Step-by-step explanation:
let age of present age of Akshat = "X1"
and present age of Anubhav= "X2"
Answer:
The present age of Anubhav is 12 years.
Step-by-step explanation:
Let the age of Akshat be 'x' years
and the age of Anubhav be 'y' years.
Then according to the conditions,
x + y = 56 --(i)
Their ages after 4 years will be:
Akshat = x + 4 and
Anubhav = y + 4
Then, according to the question,
x + 4 = 3 (y + 4)
=> x + 4 = 3y + 12
=> x - 3y = 8 --(ii)
Solving equation (i) and (ii), we get,
4y = 48
=> y = 12
Substituting y = 12 in equation (i)
=> x + 12 = 56
=> x = 56 - 12
=> x = 44
Therefore, the present age of Anubhav is 12 years.