A forward tangent having a slope of -4% intersects a back tangent having a slope of +7% at point V at station 7+325 having an elevation of 230m. It is required to connect the two tangents with unsymmetrical parabolic curve that shall pass through point A on the curve having an elevation of 227.57m at station 7+295. The length of the curve is 60m on the side of the back tangent. a.) Determine the length of the curve on the side of the forward tangent. b.) Determine the stationing of the highest point of the curve. c.) Determine the elevation of the highest point of the curve d.) Determine the elevation of the point of the curve at station 7+350.

Q: Consider ?1 = -4% intersects ?2 = +3.80% at I of Chainage 52+00 with ??? = 1261.50. Design an equal…

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Q: An unsymmetrical parabol of 5% and a forward tanfent of -3%. The length of the cur on the left side…

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