Respuesta :
Hence
2L + C = 1.4
-2L - 6C = -3.4
Add (This will eliminate 'L' )
-5C = -2.0
5C = 2.0
C = 0.4 = £0.40p
2L + 0.4 = 1.40
2L = 1.40 - 0.40 = 1.00
L = 0.50 = £0.50p.
Hence a lemonade (L) costs £0.50p & a Crisps (C) costs £0.40p.
2L + C = 1.4
-2L - 6C = -3.4
Add (This will eliminate 'L' )
-5C = -2.0
5C = 2.0
C = 0.4 = £0.40p
2L + 0.4 = 1.40
2L = 1.40 - 0.40 = 1.00
L = 0.50 = £0.50p.
Hence a lemonade (L) costs £0.50p & a Crisps (C) costs £0.40p.
The cost of each lemonade is $0.5 while the cost of each crisps is $0.4
Let x represent the cost of each lemonade and let y represent the cost of each crisps.
James bought 2 bottles of lemonade and 1 bag of crisps for £1.40, hence this can be represented by:
2x + y = 1.40 (1)
Jill bought 1 bottle of lemonade and 3 bags of crisps for £1.70. This can be represented by:
x + 3y = 1.7 (2)
Solving equation 1 and equation 2 simultaneously gives:
x = 0.5, y = 0.4
Therefore the cost of each lemonade is $0.5 while the cost of each crisps is $0.4
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