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Answer :
Final answer:
This algebraic problem requires solving for the number of classes Sarah needs to increase her SAT score to the average college score. By setting up the equation 850 + 10*C = 1060, and solving for C, we determine that Sarah would need to attend 21 classes.
Explanation:
This is a mathematics problem, specifically in the field of algebra. We know that Sarah originally scored 850 on her SAT. The test prep company claims that each class will increase her score by 10 points, and Sarah wants to reach the average college score of 1060.
We can write this as an algebraic equation: 850 + 10*C = 1060, where C represents the number of classes Sarah needs to take. By subtracting 850 from both sides, we get: 10*C = 210.
Finally, to find the value of C, we divide both sides of the equation by 10, which gives us: C = 21.
Therefore, Sarah would need to attend 21 classes to reach the average college SAT score,
according to the test prep company's claim.
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