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10 Topic: Guys and Anchors (10m) (10/25) -- Powerline Tech Prep Program Manual

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10 Topic: Guys and Anchors (10m)

10 Topic: Guys and Anchors (10m) Instructions: - Cover the following content as a group (either reading out loud or independently) then give an opportunity to answer any questions. - Have students do the review questions independently, then take up answers. Power installed anchors (PISA) are used to carry the strain of overhead conductors attached to poles in conjunction with guy wires and fiber strain insulators. PISA anchors are screwed into the earth to anchor the structure’s load. Anchors come in a variety of sizes and either single or multiple flights are used dependent upon the soil conditions and the amount of strain to be carried. Applications in Line Construction (30m) You have learned how to calculate the angles and lengths involved with right angle triangles. You can use this information and the parallelogram method to solve tensions for guys, conductors, and the stress on poles which we call compression. Example 1 In the drawing below, a line 15m in the air has 800 lbs. of tension with an anchor 15m from the pole. Find: - The length of the guy - The tension on the guy - The compression on the pole Solution a) Length of Guy c2=a2+b2 c2=152+152 c = 21.2m b) Tension on guy Since the two sides of the right angle triangle are of equal length, the angle is 45 degrees. Find the hypotenuse: cosθ=adj/hyp cos 45°=800/hyp 0.707=800/hyp (0.707) hyp=800 hyp= 8000.707 = 1131.5lbs c) Compression on the pole 800 lbs., because a 45 degree right angle triangle is equal on both sides. Example 2: From the above example, what happens when the anchor is moved in 5m as shown in the diagram below? Find: - Length of guy - Tension on guy - Compression on pole Solution a) Length of Guy c2=a2+b2 c2=102+152 c=18.03m b) Tension on Guy cosθ=adjhyp cosθ=1018.03=56.3° Therefore, cos56.3°=800hyp 0.555hyp=800 hyp=8000.555=1441.4lbs c) Compression on Pole tanθ=oppadj tan56.3°=opp800 1.499=opp800 opp=1199.5lbs Example 3: Weight with Slings To calculate the tension on a sling, you must realize it would take two slings to raise the load. The load is effectively split 50% on one sling, and 50% on the other. If you make a vector out of the sling angles, you can solve the tension easier. You know that the slings can be represented as two straight lines as shown below. These can be solved using vectors in much the same manner as the pole and guy wire examples. | sinθ=opp/hyp TensionSling=sin30°=50T T=100lbs. per sling | cosθ=50/T Tension Sling=cos 60°=50/T T=100lbs.persling | NOTE: If the sling angle was reduced from 30 degrees to 10 degrees, there would be 288 lbs. of tension on the slings. (Even though the load is only 100 lbs.) Review Questions: Guys and Anchors (30m) - Use the diagram below to find the following: - Length of guy-wire - Angle of the guy-wire to the ground - Tension on guy-wire - Compression on the pole - What would be the solution to Question 1 if the guy was moved in 4 metres? - Length of guy-wire - Angle of the guy-wire to the ground - Tension on guy-wire
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