Question

A horizontal curve (arc definition) having an intersection angle of 80° and LC = 600 ft....

A horizontal curve (arc definition) having an intersection angle of 80° and LC = 600 ft. Compute R, L, T, E and M, using the equations in the slides (show your calculations). Survey class

0 0
Add a comment Improve this question Transcribed image text
Answer #1

Length of curve LC 600 ft interaction angle I-80 we have Long chord LC-2R sin 80 600 2Rsin Radius R 466.72ft 5729.58 5729.58

Add a comment
Know the answer?
Add Answer to:
A horizontal curve (arc definition) having an intersection angle of 80° and LC = 600 ft....
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • 1- Arc definition curve with Da = 3°35’25”, I = 12°56’51”, and PI station = 8...

    1- Arc definition curve with Da = 3°35’25”, I = 12°56’51”, and PI station = 8 + 56.25 L = T = E = M = LC = PC Station = PT Station = 2- Arc definition curve with Da = 1°23’47”, I = 19°25’15”, and PI station = 22 + 25.10 L = T = E = M = LC = PC Station = PT Station = 3- Arc definition curve with Da = 5°46’45”, I = 21°14’45”, and...

  • Question 5 A circular horizontal curve with radius of 1,430 ft and an intersection angle of...

    Question 5 A circular horizontal curve with radius of 1,430 ft and an intersection angle of 14°30' has its point of intersection (PI) at station 572+00. The forward tangent is to be shifted parallel to itself and 10 ft to the left. If the point of curve (PC) remains the same place, what is the radius of the shifted curve? [10] sta 672+00 Pt PC PI' 114 30 10 ft PT PT li 0 not to scale

  • ON2ohtal curves .The deflecti n angle used when sighting back on the curve during a move up was w...

    Please complete the chart and explain how to solve number 16. Thank you. oN2ohtal curves .The deflecti n angle used when sighting back on the curve during a move up was wrong, causing the curve to get wasn't enough, and the construction equipment removed the stakes. Using the wrong backsight when laying out a curve by QUESTIONS AND PROBLEMS Calculate the missing curve parts in the following Table. Curve# 1 of Curve E M.O. LC 1 18°54' 357.25 2 2930...

  • 5. For a horizontal curve, A=82'30', the station of the PC is 6+14.00, and terrain conditions...

    5. For a horizontal curve, A=82'30', the station of the PC is 6+14.00, and terrain conditions require the minimum radius permitted by the specifications of, 100 ft. (are definition). Calculate (15 points): a. The stationing of PI and PT, and the external (E) and middle ordinate distances (M) and chord length (LC) for this curve. b. Compute sub-deflection angles and sub-chords to stake out this curve. Use quarter-stations 1251 (Note: In the example we solved together in class, we used...

  • HomewUI A circular-horizontal curve to the right has the following characteristics: Δ or l = 8"24...

    HomewUI A circular-horizontal curve to the right has the following characteristics: Δ or l = 8"24°00" PI @ Sta. 64+27.46 Dare = 20000" Coordinates of the PI are 1234.56N & 2468.10E R 2864.79 ft The Azimuth of the back tangent is 76 26'30" T = 210.38 ft. (Azimuth from PC to PI) L =420 ft. Draw a sketch and calculate the following: a) The station of the POC b) The coordinates of the PC c) The station of the PT...

  • Name: Grade: /10 Dec 3, 2018 w ..CA-Horizontal Curve VI FORT WAYNE Tabulate R or D,...

    Name: Grade: /10 Dec 3, 2018 w ..CA-Horizontal Curve VI FORT WAYNE Tabulate R or D, T, L, E, M, PC, PT, deflection angles, and incremental chords to lay out the circular curves at ful stations (100 ft) for the Highway curve with R 1200 ft, I-30°00, and PI station 45+ 50.00 ft. Station Chord Defl. Increment Defl. Angle

  • For a horizontal circular curve, the back tangent is S11 41'17"E tangent is N79°11'11"E. The curve's radius is exa s...

    For a horizontal circular curve, the back tangent is S11 41'17"E tangent is N79°11'11"E. The curve's radius is exa sketch of the curve. Compute the curve parts delta, L, LC, E, M and T. What's the area of the figure bounded by the two tangents and the long chord? and the forward ctly 5000.00 feet. Draw a scaled

  • SRV 111-SURVEYING II-TEST Highwaur CURVEK THE PI IS AT 53+62, I IS 26 20', FOR A...

    SRV 111-SURVEYING II-TEST Highwaur CURVEK THE PI IS AT 53+62, I IS 26 20', FOR A HORIZONTAL CIRCULAR AND A DOF 5' HAS BEEN SELECTED. COMPUTE THE FOLLOWING VALUES OF R, T, LC, E, M, AND L ALONG WITH THE PC AND PT STATIONS. COMPUTE THE DEFLECTION ANGLES AND INCREMENTAL CHORD DISTANCES TO STAKE THE CURVE FOR 100 FT STATIONS. Tncucie el horco KEEP ALL CALCULATI ONS NEAREST 0.01 FT 5729.58 50 P-5729.58 = 1145.92ft =R

  • (a) Sketch the curve r(t) = (e cost, e sint) in R2 and compute its are...

    (a) Sketch the curve r(t) = (e cost, e sint) in R2 and compute its are length for 0 < t < 87. For the sketch, use of software is acceptable, but the graph should be drawn by hand and the right features should be present.] (b) The vector v makes an angle of with the positive -axis. Write the vector v in component form. Furthermore, write the equation of the line lt') passing through the origin with direction vector...

  • Computational Homework Problem #1 In class, the relationship between arc length s, length L, and included...

    Computational Homework Problem #1 In class, the relationship between arc length s, length L, and included angle 0, were derived for a circular segment, i.e., sine_L or alternatively, 1 - sino = 0 . The radius R and height d are given respectively by R= d = R(1-cose). Using the Newton-Raphson technique, determine the value of 0 for 8-digits accuracy, for s=5281.716 ft and L = 5280 ft. You should write a computer program (Matlab) to calculate intermediate results after...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT