Question

In a mixture of 90 liters, the ratio of juice and water is 1:5. If the ratio is to be 5:1, then what is the quantity of juice to be further added?

Answer 1

In 90 liters of mixture
$juice = \frac{1}{6} \times 90 = 15l \\ \\ watre = \frac{5}{6} \times 90 = 75l \\ \\ let \: the \: quantity \: of \: juice \: added \: be \: y \: liters \\ \\ according \: to \: question \\ \\ \frac{15 + y}{75} = \frac{5}{1 } \\ \\ 15 + y = 75 \times 5 \\ \\ 15 + y = 375 \\ \\ y = 375 - 15 = 360 \: liters \\ \\ hope \: it \: helps...$

Answer 2

The quantity of juice to be further added is 360 liters

Step-by-step explanation:

We are given that  the ratio of juice and water is 1:5.

let the ratio be x

Amount of juice = x

Amount of water = 5x

Mixture = 90 liters

x+5x=90

6x=90

x=15

Amount of juice = x = 15

Amount of water = 5x=5(15)=75

the ratio is to be 5:1, then what is the quantity of juice to be further added?

Let x be the quantity

So, $\frac{15+x}{75}=\frac{5}{1}$

15+x=375

x=375-15

x=360

Hence the quantity of juice to be further added is 360 liters

#Learn  more:

The quantity of a mixture is 75 litres in that mixture the ratio of juice and water is 3:1 then what quantity of water is to be added to the mixture such as the ratio becomes 3 :4

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