Question

DATE One man adds 6 Litres of water to 11 litres of milk and another 3 liters of water antal ta 10 litres milk what is ratio of the strenghths oh mills in the two mixture
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Answer 1

Answer:

The ratio of the strengths of milk in two mixtures is 11:8.

Step-by-step explanation:

For the first type of mixture:

A man adds 6L of water to 11L of milk

So, the ratio of water to milk in the first mixture becomes = 6:11

∴ The part of the milk in the first type of mixture = $\frac{11}{6 + 11}$ = $\frac{11}{17}$

For the second type of mixture:

The man adds 9L of water to 8L of milk

So, the ratio of water to milk in the second mixture becomes = 9:8

∴ The part of the milk in the second type of mixture = $\frac{8}{9 + 8}$ =    

Thus,

The ratio of the strengths of the milk in two the mixtures is given by,

= [part of the milk in the first type of mixture] / [part of the milk in the second type of mixture]

= $\frac{11}{17}$ : $\frac{8}{17}$

= 11:8

-$Shahrin$ $Khan$

Answer 2

Answer:

The ratio of the strengths of milk in two mixtures is 11:8.

Step-by-step explanation:

For the first type of mixture:

A man adds 6L of water to 11L of milk

So, the ratio of water to milk in the first mixture becomes = 6:11

∴ The part of the milk in the first type of mixture =  =  

For the second type of mixture:

The man adds 9L of water to 8L of milk

So, the ratio of water to milk in the second mixture becomes = 9:8

∴ The part of the milk in the second type of mixture =  =    

Thus,

The ratio of the strengths of the milk in two the mixtures is given by,  

= [part of the milk in the first type of mixture] / [part of the milk in the second type of mixture]

 

= 11:8