Let's call the cost of the clarinet C.
According to the information given, the cost of the saxophone is 2276$ more than the cost of the clarinet. So the cost of the saxophone is C + 2276$.
The total cost of the saxophone and the clarinet is 3314$. So we can write the equation:
C + (C + 2276$) = 3314$
Combining like terms:
2C + 2276$ = 3314$
Subtract 2276$ from both sides:
2C = 1038$
Divide both sides by 2:
C = 519$
So the cost of the clarinet is 519$.
To find the cost of the saxophone, we can substitute this value back into one of the equations above:
Cost of the saxophone = 519$ + 2276$
= 2795$
Therefore, the clarinet cost 519$ and the saxophone cost 2795$.
The school band bought a saxophone and a clarinet for 3314 $ the saxophone cost 2276$ more than a clarinet what did each item cost ?
1 answer