In a school having roll strength 286, the ratio of boys and girls is 8:5. If 22 more girls get admitted into the school, the ratio of boys and girls becomes
A.12:7
B.10:7
C.8:7
D.4:3
Answers
Answered by
8
ĀNSWĒR ⏬
D.4:3
✔Boys: girls = 8:5;
let the boys = 8x
girl = 5x
Total strength = 286;
8x+5x = 286;
13x = 286;
Or, x = 286/13 = 22;
Boys = 176 and girls = 110;
22 more girls get admitted then number of girls become,
(5x+22) = 110+22 = 132;
Now, new ratio of boys and girls
= 176:132 = 4:3.
THANKS ✌✌
D.4:3
✔Boys: girls = 8:5;
let the boys = 8x
girl = 5x
Total strength = 286;
8x+5x = 286;
13x = 286;
Or, x = 286/13 = 22;
Boys = 176 and girls = 110;
22 more girls get admitted then number of girls become,
(5x+22) = 110+22 = 132;
Now, new ratio of boys and girls
= 176:132 = 4:3.
THANKS ✌✌
Answered by
5
______✨ HEY MATE ✨_____
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SOLUTION :-
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Boys: girls = 8:5; (let the boys = 8x; girl = 5x)
Total strength = 286;
8x+5x = 286;
13x = 286;
Or, x = 286/13 = 22;
Boys = 176 and girls = 110;
22 more girls get admitted then number of girls become,
(5x+22) = 110+22 = 132;
Now, new ratio of boys and girls = 176:132 = 4:3.
➡️Option (D) 4:3 is the right answer ✔️
=============
SOLUTION :-
=============
Boys: girls = 8:5; (let the boys = 8x; girl = 5x)
Total strength = 286;
8x+5x = 286;
13x = 286;
Or, x = 286/13 = 22;
Boys = 176 and girls = 110;
22 more girls get admitted then number of girls become,
(5x+22) = 110+22 = 132;
Now, new ratio of boys and girls = 176:132 = 4:3.
➡️Option (D) 4:3 is the right answer ✔️
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