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p
¼
p
f T ¼ 2
½
cos h =ðÞ sin h =ðÞ
21 sin h
ð
Þ
when b = 90. What are the maximum and minimum values of f T ?
6. If the pulley is at distance X from the tower hinge and b = 90, show that f T
becomes
p
L 2 þ X 2 2XL sin h
f T ¼ TL
mgl ¼
X
How can X be altered to reduce the foundation loads? Is this practicable?
7. If the tower centre of mass was above the tower when it is lying flat on the
ground, show that f T,max is unaltered but that f T is, in general, reduced.
8. If the mass of the gin pole is included in the analysis, show that f T,max is
increased if b \ 90.
9. The gin pole in Example 12.1 was made from 100 9 100 9 4 (all mm) steel
square hollow section of mass 11.6 kg/m length. Estimate the maximum gin
pole contribution to the cable tension and force on foundation during raising
or lowering.
10. The ASCE [ 12 ] guidelines state that Eqs. 10.11 and 10.12 also apply to
rectangular sections in compression. Determine whether the gin pole from
Exercise 12.9 will buckle during tower raising or lowering.
11. For the situation in Example 12.1, calculate the maximum pullout forces on
the cable pulley.
References
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