Math, asked by nathabhijit456, 1 year ago

In a city, 40% of the adults are illiterate while 85% of the children are literate. If the ratio of the adults to that of the children is 2:3 then what percent of the population is literate ?

Answers

Answered by siddhartharao77
20

Answer:

75%

Step-by-step explanation:

Given ratio is 2:3.

Let the Adults be 2x and Students be 3x.

Given that 40% of students are illiterate i.e 60% of the students are literate.

According to the given condition,

⇒ 60% of 2x + 85% of 3x

⇒ (60/100) * 2x + (85/100) * 3x

⇒ (120x/100) + (255x/100)

⇒ (6x/5) + (51x/20)

⇒ (24x + 51x)/20

⇒ (75x/20)

⇒ (15/4)x


∴ Required % = (15/4)x + (1/5x) * 100%

                       = (3/4) * 100%

                       = 75%.


Therefore, 75% of the population is literate.


Hope it helps!

Answered by shalinipriya1011
4

Answer:

adults literacy =60%

let the total population of adults be 2x

then,

60/100*2x=6/5x

children literate =85%

let total population of children be 3x

then,

total population =2x+3x=5x

85/100*3x=51/20x

total literacy =6/5x+51/20x

= 15/4x

required percentage =

(total literacy/total population )*100

15/4x *1/5x *100=75% answer

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