Grades of g₁ = -0.50% and g2 = +3.50 %, VPI elevation 750.00 ft at station 30+00. Fixed elevation 753.00 ft at station 30 +00. ▾ Part A Field conditions require a highway curve to pass through a fixed point. Compute a suitable equal-tangent vertical curve and full-station elevations. Give the elevations in order of increasing X. Express your answers in feet to five significant figures separated by commas. VAE Ivec Elev 5 ? ft
Grades of g₁ = -0.50% and g2 = +3.50 %, VPI elevation 750.00 ft at station 30+00. Fixed elevation 753.00 ft at station 30 +00. ▾ Part A Field conditions require a highway curve to pass through a fixed point. Compute a suitable equal-tangent vertical curve and full-station elevations. Give the elevations in order of increasing X. Express your answers in feet to five significant figures separated by commas. VAE Ivec Elev 5 ? ft
Traffic and Highway Engineering
5th Edition
ISBN:9781305156241
Author:Garber, Nicholas J.
Publisher:Garber, Nicholas J.
Chapter15: Geometric Design Of Highway Facilities
Section: Chapter Questions
Problem 7P
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
Transcribed Image Text:Grades of g₁ = -0.50% and g2 = +3.50%, VPI elevation 750.00 ft at station 30+00. Fixed
elevation 753.00 ft at station 30 +00.
Part A
Field conditions require a highway curve to pass through a fixed point. Compute a suitable equal-tangent vertical curve and full-station elevations. Give the elevations in order of increasing X.
Express your answers in feet to five significant figures separated by commas.
[ΕΙ ΑΣΦ
Elev =
vec
?
ft
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