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“In Pursuit Of Global Competitiveness”
Government College Of Engineering,
           Aurangabad.




                 Created By:-
                    Nikhil Pakwanne
   It Is Also Called RANKINE’S
    METHOD.



This   method also follows the
    centerline of the curve.
 This method is based on the following
geometry:
  Let AB & BC be two tangent intersecting
  at B, the deflection angle be  (shown in
  fig.)
 the tangent length is calculated &
  tangent pt.T 1, T 2 are marked.
 Let,
        P1 = first pt. on the curve.
     T 1P1 = l1 length of cord.
         1 = deflection angle for first chord.
         R = radius of curve
       n = total deflection for the chord.
   Here,

         T 1OP1  2  BT1P1  2 1
 Again,
         Chord   T 1P1      arc   T 1P1

 Now,


              T 1OP1 360
                     
                l1     2R

                     360  l1
             2 1 
                       2R
   OR,
                         360  l1
                   1            Degrees
                         2  2R
                         360  60  l1
                   1                min s
                           2  2R
                     1718.9  l1
               1              min s
                         R
   simillarly,

                     1718.9  l 2
               2               min s
                         R
                     1718.9  l 3
               3               min s
                         R
   then,

           1718.9 ln
      δn             min
              R

   when the degree of curve D is given,
             D  l1
       1         Degrees
              60
             Dl2
       2       Degrees
              60
   finally,



                   D  ln
          δn             deg
                    60
 Arithmetical   check:

                                           
       1   2   3  ..... n  n 
                                           2
 Procedure:-

i. Set the instrument up at the tangent
  point, sight along the tangent and turn
  off the first deflection angle ( Φ =Ө/2 ).



ii. fix one end of tape at A, measure off 'c'
    meters, and swing tape until it aligns
    with the line of sight. Put in peg B.
iii. Turn theodolite a further Φ°. Fix one end of
     tape at B, measure off 'c' meters, and swing
     tape until that point on the tape crosses the
     line of sight. Put in peg C.


iv. Repeat step (iii) until you peg the curve. If
   the line of sight becomes obstructed, then
   simply set up on any peg on the curve, sight
   back along the chord to the previous peg and
   continue to establish the deflection angles.
 Precautions to take:
 Calculate the angle Φ to seconds,
  or errors will be considerable
  if many pegs must be placed.



    The final reading, to the
    other tangent point, should
    equal L.
SURVEYING AND
LEVELLING BY N.N.
BASAK


http://en.wikipedia.org
Appreciate
      your time and attention!

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Simple circular curve by Nikhil Pakwanne

  • 1. “In Pursuit Of Global Competitiveness” Government College Of Engineering, Aurangabad.  Created By:- Nikhil Pakwanne
  • 2. It Is Also Called RANKINE’S METHOD. This method also follows the centerline of the curve.
  • 3.  This method is based on the following geometry:
  • 4.  Let AB & BC be two tangent intersecting at B, the deflection angle be  (shown in fig.)  the tangent length is calculated & tangent pt.T 1, T 2 are marked.  Let, P1 = first pt. on the curve. T 1P1 = l1 length of cord.  1 = deflection angle for first chord. R = radius of curve n = total deflection for the chord.
  • 5. Here, T 1OP1  2  BT1P1  2 1  Again, Chord T 1P1  arc T 1P1  Now, T 1OP1 360  l1 2R 360  l1  2 1  2R
  • 6. OR, 360  l1  1  Degrees 2  2R 360  60  l1  1  min s 2  2R 1718.9  l1  1  min s R  simillarly, 1718.9  l 2  2  min s R 1718.9  l 3  3  min s R
  • 7. then, 1718.9 ln δn  min R  when the degree of curve D is given, D  l1  1  Degrees 60 Dl2  2  Degrees 60
  • 8. finally, D  ln δn  deg 60  Arithmetical check:   1   2   3  ..... n  n  2
  • 9.  Procedure:- i. Set the instrument up at the tangent point, sight along the tangent and turn off the first deflection angle ( Φ =Ө/2 ). ii. fix one end of tape at A, measure off 'c' meters, and swing tape until it aligns with the line of sight. Put in peg B.
  • 10. iii. Turn theodolite a further Φ°. Fix one end of tape at B, measure off 'c' meters, and swing tape until that point on the tape crosses the line of sight. Put in peg C. iv. Repeat step (iii) until you peg the curve. If the line of sight becomes obstructed, then simply set up on any peg on the curve, sight back along the chord to the previous peg and continue to establish the deflection angles.
  • 11.  Precautions to take:  Calculate the angle Φ to seconds, or errors will be considerable if many pegs must be placed.  The final reading, to the other tangent point, should equal L.
  • 12. SURVEYING AND LEVELLING BY N.N. BASAK http://en.wikipedia.org
  • 13. Appreciate your time and attention!