Computation of Distance Clause Samples

The Computation of Distance clause defines how distances are measured or calculated for the purposes of the agreement. It typically specifies the method or standard to be used, such as measuring along public roads, straight-line (as the crow flies), or another agreed-upon method, and may identify the starting and ending points for the measurement. This clause ensures consistency and clarity in determining distances, which is important for obligations or rights that depend on specific measurements, such as delivery zones, service areas, or eligibility criteria.
Computation of Distance. A Applicable calls are rated on the basis of airline mileage locations of the caller and the called party, regardless of the call's routing.
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Computation of Distance. (a) Applicable calls are rated on the basis of airline mileage locations of the caller and the called party, regardless of the call's routing. (b) Airline mileage is obtained by using the "V" and "H" coordinates assigned to each point. To determine the airlines distance between any two cities, the airline mileage is determined as follows: 1. Obtain the "V" and "H" coordinates for each city. 2. Obtain the difference between the "V" coordinates of each of the cities. Obtain the difference between the "H" coordinates. 3. Square each difference obtained in step 2, above. 4. Add the square of the "V" difference and the "H" difference obtained in step 3, above. 5. Divide the number obtained in step 4 by 10. Round to the next higher whole number if any fraction is obtained. 6. Obtain the square root of the whole number obtained in step 5 above. Round to the next higher whole number if any fraction is obtained. This is the airline mileage.
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Computation of Distance. The distance between reference points is considered to be the length of the hypotenuse of a right angle triangle, one side of which is the difference in latitude of the reference points and the other side the difference in longitude of the two reference points, and shall be computed as follows: 1.1 Convert latitude and longitude into degrees and decimal parts of a degree. Determine the middle latitude of the two reference points (average the latitudes of the two points). LATM = LAT1 + LAT2 1.2 Determine the number of kilometres per degree of latitude difference for the determined middle latitude. LATK = 111.108 - .566 cos (2 LATM) 1.3 Determine the number of kilometres per degree of longitude difference for the determined middle latitude. LONGK = 111.391 cos (LATM) - .095 cos (3 LATM) 1.4 Determine the North-South distance in kilometres. LAT = LATK (LAT1 - LAT2) 1.5 Determine the East-West distance in kilometres. LONG = LONGK (LONG1 - LONG2) 1.6 Determine the distance between the reference points by the square root of the sum of the squares of the distance obtained. DIST = (LAT2 + LONG2)½ where: LAT1 & LONG1 = coordinates of one location in decimal degrees LAT2 & LONG2 = coordinates of second location in decimal degrees LATM = middle latitude between points LATK = kilometres per degree of latitude difference LONGK = kilometres per degree of longitude difference LAT = north-south distance in kilometres LONG = east-west distance in kilometres, and DIST = distance between two reference points in kilometres In computing the above, sufficient decimal figures shall be used to determine the distance to the nearest kilometre.
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Computation of Distance. Applicable calls are rated on the basis of airline mileage locations of the caller and the called party, regardless of the call's routing and is obtained by using "V" and "H" coordinates assigned to each point. To determine the airline distance between any two cities, the Company will: (i) Obtain the "V" and "H" coordinates for each city. (ii) Obtain the difference between the "V" coordinates of each of the cities. Obtain the difference between the "H" coordinates. (iii) Square each difference obtained in step 2, above. (iv) Add the square of the "V" difference and the "H" difference obtained in step 3, above.
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Related to Computation of Distance

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