Question

Ratio of Ayush's age 1 year later and Veer's age 5 years ago is 1:1 and average of thely
ages 6 years latermi ba 30 years then find ratio of present age of Veer to Aynash​

Answer 1

Answer:

Step-by-step explanation:

lets assume ayush's present age is = a

and veer present age is = v

step 1:

according to que. Ratio of Ayush's age 1 year later and Veer's age 5 years ago is 1:1

         ( a + 1 ) / ( v - 5 )  = 1/1

          a + 1 = v -5 ..............................( i )

       

step 2:

average of the ages 6 years later 30 years then find ratio of present age of Veer to Aynash​  

                   ( a + 6 + v + 6 ) / 2 = 30

                    a + 6 + v + 6  = 60

                    a + v =48

                    v = 48 - a

put the value of a in ( i )

          a + 1 = 48 - a - 5

          solving this you get.

          a = 21

          v = 27

       

Answer 2

The ratio of present age of Veer to Aynash​ is $\frac{9}{7}$.

Step-by-step explanation:

Given:

Ratio of Ayush's age 1 year later and Veer's age 5 years ago is 1:1.

The average of  the  ages 6 years later be 30 years.

To Find:

The ratio of present age of Veer to Aynash​.

Solution:

Let present age of Veer's and Ayush's are  p and q respectively.

As given-Ratio of Ayush's age 1 year later and Veer's age 5 years ago is 1:1.

$\frac{q+1}{p-5} =\frac{1}{1}$

$p-5=q+1$

$p=q+6$ ----- equation no. 01.

As given-The average of  the  ages 6 years later be 30 years.

$\frac{(p+6+q+6)}{2} =30$

$\frac{(p+q+12)}{2} =30$

$p+q+12=30\times2$

$p+q+12=60$

$p+q=48$   ----- equation no.02,

Putting the value of p from equation no,01 in  equation no.02.we get.

$q+6+q=48$

$2q=42$

$q=21$

Putting the value of q in equation no.01, we get.

$p= 21+6$

$p=27$

The ratio of present age of Veer to Aynash​  $=\frac{p}{q}$

                                                                           $=\frac{27}{21} =\frac{9}{7}$          

                                                                       

Thus,the ratio of present age of Veer to Aynash​ is $\frac{9}{7}$.

PROJECT CODE #SPJ3