2. The slope of a beach is influenced by the local tides, wind and wave patterns, and the size of the sand particles on the beach. In general, as the diameter in millimetres, d, of the average size of the particles on the beach increases, the slope of the beach, s, increases according to the formula s(d) = 0.159 +0.1181 log d. If the slope of a particular beach is 0.005 (about a 1-m vertical climb for every 200 m in the horizontal direction), algebraically determine the average diameter (in millimetres) of a grain of sand on the beach. Round your answer to 4 decimal places.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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2. The slope of a beach is influenced by the local tides, wind and wave patterns, and the size
of the sand particles on the beach. In general, as the diameter in millimetres, d, of the
average size of the particles on the beach increases, the slope of the beach, s, increases
according to the formula s(d) = 0.159 +0.1181 log d.
If the slope of a particular beach is 0.005 (about a 1-m vertical climb for every 200 m in
the horizontal direction), algebraically determine the average diameter (in
millimetres) of a grain of sand on the beach. Round your answer to 4 decimal places.
Transcribed Image Text:2. The slope of a beach is influenced by the local tides, wind and wave patterns, and the size of the sand particles on the beach. In general, as the diameter in millimetres, d, of the average size of the particles on the beach increases, the slope of the beach, s, increases according to the formula s(d) = 0.159 +0.1181 log d. If the slope of a particular beach is 0.005 (about a 1-m vertical climb for every 200 m in the horizontal direction), algebraically determine the average diameter (in millimetres) of a grain of sand on the beach. Round your answer to 4 decimal places.
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