A bubble starting at the bottom of a soda bottle experiences constant acceleration, a, as it rises to the top of the
bottle in some time, t. How much farther does it travel
in the last second of its journey than in the first second?
Assume that the journey takes longer than 2 seconds.
(A) a(t + 1 s)2
(B) a(t – 1 s)2
(C) at2
(D) a(t + 1 s)(1 s)
(E) a(t – 1 s)(1 s)
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I cannot give this question answer because I don't know this language
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