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Contour interval
Contour interval




contour interval

A curve in the complex plane is defined as a continuous function from a closed interval of the real line to the complex plane: z : → C. In contour integration, contours provide a precise definition of the curves on which an integral may be suitably defined. In complex analysis a contour is a type of curve in the complex plane. 4.7 Example 6 – logarithms and the residue at infinity.4.6 Example 5 – the square of the logarithm.4.4 Example 3a – trigonometric integrals, the general procedure.4.3 Example 3 – trigonometric integrals.

contour interval

  • 4.1.1 Using the Cauchy integral formula.
  • 2.2 As a generalization of the Riemann integral.
  • Contours are interpolated between the elevations determined at the points.
  • Elevations are determined where rod readings were taken.
  • Rod readings are taken at critical points and changes in the ground slope.
  • #CONTOUR INTERVAL TRIAL#

    The rodperson selects trial points and is directed uphill or downhill until the required rod reading is secured.The proper rod reading that will mark a contour is determined.Contours cross sloping, crowned streets in typical U-shaped curves.Contour lines go in pairs up valleys and sides of ridges.Contour lines crossing a ridge crest point down the ridge and form U's.Contour lines crossing a stream point upstream and form form V's.Controlling features in locating contours are usually drainage lines.Contours cannot branch or wye into two contours of the same elevation. A contour line should not fork or divide.Perfectly vertical surfaces are very rare. Contours of different elevations never meet except on a vertical surface such as a wall, cliff, or natural bridge.Cuts and fills for levees or canals produce straight or geometrically curved contour lines with uniform, or uniformly graduated spacing.Contour elevations are shown on the uphill side of lines or in breaks to avoid confusion.

    contour interval

    Spot elevations at tops of hills or bottom of depressions make maps easier to read. A contour forming a closed loop around lower ground is called a depression contour.

  • Concentric closed contours that increase in elevation represent hills.
  • Smooth lines imply gradual slopes and changes.
  • Irregular contours signify rough, rugged country.
  • Even and parallel spacing - uniform slope.
  • The distance between contours indicates the steepness of the slope.
  • The slope between contour lines is assumed to be uniform.
  • Contours are perpendicular to the direction of maximum slope.
  • Contour lines must close on themselves, either on or off the map.
  • Spot elevations or point elevations, such as at the top of the peak, are listed for important points such as peaks, depressions, streams, road crossings, etc.
  • Contour lines that are shown are evenly divisible by the contour interval.ġ0 ft interval - contour lines at 1000, 1010, 1020, etc.ĥ ft interval - contour lines at 75, 80, 85, 90, 95, etc.
  • Interval will be dependent on terrain and purpose of the survey or map.
  • The vertical distance between contour lines.
  • A contour line may represent a visible line such as a lake shoreline, but usually contours are sketched between and around points of known elevations, as shown in the graphic.
  • A contour is an imaginary line that connects points of equal elevation.
  • The most common method of representing the topography of a particular area is to use contour lines.





  • Contour interval