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• Heya Buddy •
No. of students = 15
Let number of boys be y and number of girls be x.
Given that,
x + y = 15
2x - 3 = y
=> 2x - y = 3
By elimination method,
2x - y = 3
x + y = 15
_________
3x = 18
x = 18/3
x = 6.......(i)
Now,
x + y = 15
6 + y = 15
y = 15 - 6
y = 9......(ii)
.°. From (i) and (ii),
No. of boys = 9
No. of girls = 6
• •
No. of students = 15
Let number of boys be y and number of girls be x.
Given that,
x + y = 15
2x - 3 = y
=> 2x - y = 3
By elimination method,
2x - y = 3
x + y = 15
_________
3x = 18
x = 18/3
x = 6.......(i)
Now,
x + y = 15
6 + y = 15
y = 15 - 6
y = 9......(ii)
.°. From (i) and (ii),
No. of boys = 9
No. of girls = 6
• •
Answered by
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Total number of students = 15
Number of Boys = 2 times Number of girls minus 3. (given)
let number of boys= x
let number of girls = y
Now
x+y = 15 --eq. 1
x=2y-3 from given equation
now put x=2y-3 in eq. 1
2y-3+y = 15
3y = 18
y = 18/3
y = 6
put y = 6 in eq.1
x + 6 = 15
x = 9
Therefore there are 6 girls and 9 boys
Number of Boys = 2 times Number of girls minus 3. (given)
let number of boys= x
let number of girls = y
Now
x+y = 15 --eq. 1
x=2y-3 from given equation
now put x=2y-3 in eq. 1
2y-3+y = 15
3y = 18
y = 18/3
y = 6
put y = 6 in eq.1
x + 6 = 15
x = 9
Therefore there are 6 girls and 9 boys
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