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Electrical Power Systems

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382 <strong>Electrical</strong> <strong>Power</strong> <strong>Systems</strong><br />

Therefore,<br />

Tmin = H ...(15.47)<br />

But H = wc,<br />

\ Tmin = wc<br />

rom eqns. (15.48) and (15.44),<br />

... (15.48)<br />

T min = w<br />

<br />

HG<br />

2 2<br />

s - d<br />

2d<br />

I<br />

KJ<br />

rom ig. 15.3,<br />

c = y – d ...(15.49)<br />

The conductor length is<br />

l = 2s ...(15.50)<br />

rom eqns. (15.50) and (15.35),<br />

l = 2c sinh x<br />

c<br />

I<br />

HG KJ ...(15.51)<br />

rom eqns. (15.45) and (15.48), we get,<br />

T max = T min + wd ...(15.52)<br />

15.3.2 Parabolic Method<br />

In the case of short span between supports, the sag is small and the curve can be considered as<br />

parabola. or the sake of simplicity, the following assumptions are made:<br />

1. Throughout the span, tension is considered uniform<br />

2. The change in conductor length due to elastic stretch or temperature expansion is equal<br />

to the change of length of conductor equal in length to the horizontal distance between<br />

the supports.<br />

Let P be any point on the parabolic curve as shown in ig. 15.4, such that are OP is equal<br />

to x. The portion OP is in equilibrium.<br />

ig. 15.4: Parameters of parabola.

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