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Good solutions above! Let me add the DS framework perspective that can help you spot the answer quickly without fully solving.
Before touching the statements, set up the algebra: Bill for n miles = x + (n−1)y So the 10-mile bill = x + 9y. That's our target expression.
Why each statement alone fails (quickly): Statement 1: x + 4y = 20 → one equation, two unknowns → Insufficient. Statement 2: x + 2y = 16 → same issue → Insufficient.
Why combining works: Two distinct linear equations, two unknowns → solvable. You don't even need to solve — just recognize the structure and pick C.
But here's the "C trap" awareness that separates 700+ scorers: always double-check that the two equations are actually independent (not multiples of each other). Here, x + 4y = 20 and x + 2y = 16 are clearly independent — different coefficients on y — so C is confirmed.
If you want to verify: subtract to get 2y = 4, so y = 2, x = 12, and the 10-mile bill = 12 + 18 = $30.
Answer: C
Takeaway: On DS linear equation problems, count equations vs. unknowns first. If both statements give independent equations and together they match the number of unknowns, the answer is almost always C — but always spend 5 seconds confirming independence.
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The bill of a ride in a cab is $x for the first mile and $y for every additional mile. What will be the bill for a 10-mile journey?

(1) The bill for a 5-mile journey is $20.
(2) The bill for a 3-mile journey is $16.

Explanation Video:

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