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Let the number of rupees 50 notes and rupees 100 notes be 'x'and 'y' respectively.
So,
x + y = 50 ..........1
and
50x + 100y = 3000
50 (x + 2y) = 3000
x + 2y = 3000/50
x + 2y = 60.........2
Solving both 1 and 2 by elimination method we get
x + y = 50
x +2y = 60
(-) (-) (-)
___________
-y = -10
∴ y = 10
Now, substituting y = 10 in eqn 1
x + y = 50
x + 10 = 50
∴ x = 40
∴ There are 40 notes of rupees 50 and 10 notes of rupees 100.
Hope this helps you !!
# Dhruvsh
So,
x + y = 50 ..........1
and
50x + 100y = 3000
50 (x + 2y) = 3000
x + 2y = 3000/50
x + 2y = 60.........2
Solving both 1 and 2 by elimination method we get
x + y = 50
x +2y = 60
(-) (-) (-)
___________
-y = -10
∴ y = 10
Now, substituting y = 10 in eqn 1
x + y = 50
x + 10 = 50
∴ x = 40
∴ There are 40 notes of rupees 50 and 10 notes of rupees 100.
Hope this helps you !!
# Dhruvsh
Answered by
2
Let ₹ 50 notes be x and ₹100 notes be y.
50x + 100y = 3000
50( x + 2y) = 3000
x + 2y = 60 -----------(1)
x + y = 50 ----------(2)
subtract equation (2) from(1)
x +2y =60
x + y = 50
- - -
y= 10 x= 40
50x + 100y = 3000
50( x + 2y) = 3000
x + 2y = 60 -----------(1)
x + y = 50 ----------(2)
subtract equation (2) from(1)
x +2y =60
x + y = 50
- - -
y= 10 x= 40
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