Math, asked by laxmivarkala2002, 8 months ago

The ratio of balls in those boxes is 6:8:9 In what
ratio should the balls in the Second and third boxes
be increased so that the final raño becomes 1:3:4?​

Answers

Answered by Anonymous
0

Given:

Ratio of the balls = 6:8:9.

To Find:

Ratio in which the balls in second and third boxes be increased, such as the final ratio is 1:3:4​

Solution:  

The ratio to  be achieved = 1:3:4

Changing the ratio = 6 ( 1:3:4 )

=  6:18:24.

Therefore,

Number of balls in second box = 18  

Number of balls in third box = 24  

Now,

As second box has 8 balls ( Given), 10 more balls are needed

Similarly,

Third box has 9 balls, 15 more balls are needed  

Ratio in which the balls in the second and third boxes be increased

=  10:15

= 2:3

Answer: The ratio in which the balls will be increases is 2:3

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