Bottle and a cork together cost 150 the bottle cost 100 more than the cork how much does each cost
Answers
C - price of cork
B+C = 150—-1
B=C+100—-2
Substitute 2 in 1
C+100+C=150
2C=50
C=25
B=125
- The cost of a bottle = 125
- The cost of a cork = 25
Given :
- Bottle and a cork together cost 150
- The bottle cost 100 more than the cork
To find :
The cost of bottle and cork
Solution :
Step 1 of 2 :
Form the equation to find the cost of bottle and cork
Here it is given that Bottle and a cork together cost 150
The bottle cost 100 more than the cork
Let cost of a cork = x
Then cost of a bottle = x + 100
By the given condition
Step 2 of 2 :
Calculate the cost of bottle and cork
The cost of a cork = x = 25
The cost of a bottle
= x + 100
= 25 + 100
= 125
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