A grade descending at the rate of -4% intersects another grade ascending at the rate of +8% at station 2+000 and elevation 100m. A vertical curve (symmetrical) is to connect the two such that the curve will clear a boulder located at station1+980 (elevation 101.34m). a. Determine the necessary length of the curve. b. Determine the station of the location of a sewer to be laid out. c. Compute the elevation of station where the sewer is to be place.
A grade descending at the rate of -4% intersects another grade ascending at the rate of +8% at station 2+000 and elevation 100m. A vertical curve (symmetrical) is to connect the two such that the curve will clear a boulder located at station1+980 (elevation 101.34m). a. Determine the necessary length of the curve. b. Determine the station of the location of a sewer to be laid out. c. Compute the elevation of station where the sewer is to be place.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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A grade descending at the rate of -4% intersects another grade ascending at the rate of +8% at station 2+000 and elevation 100m. A vertical curve (symmetrical) is to connect the two such that the curve will clear a boulder located at station1+980 (elevation 101.34m).
a. Determine the necessary length of the curve.
b. Determine the station of the location of a sewer to be laid out.
c. Compute the elevation of station where the sewer is to be place.
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