The half-breadth s of waterplane of a ship of 120m length and 15m breadth are given below.
Station | 0 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 |
Half- Breadth | 1.6 | 2.8 | 5.5 | 6.4 | 7.3 | 6.2 | 4.2 | 2.0 | 0 |
Calculate i.Waterplane area ii.TPC in salt water iii.Cw iv.LCF from midship
If you are noticing some error in problems kindly comment below.Thanks
L = 120m
B = 15m
To find
i.Waterplane area
ii.TPC in salt water
iii.Cw
iv.LCF from midship
Solution
The lever is taken about midship as 0 Since the centroid lies near midship.
½ Ordinates | SM | Product | Lever | Product |
1.6 | 1 | 1.6 | +4 | +6.4 |
2.8 | 4 | 11.2 | +3 | +33.6 |
5.5 | 2 | 11 | +2 | +22 |
6.4 | 4 | 25.6 | +1 | +25.6 |
7.3 | 2 | 14.6 | 0 | Total (A) = +87.6 |
6.2 | 4 | 24.8 | -1 | -24.8 |
4.2 | 2 | 8.4 | -2 | -16.8 |
2.0 | 4 | 8 | -3 | -24 |
0 | 1 | 0 | -4 | 0 |
Total (C) = 105.2 | Total (B) = -65.6 |
Since there are 9 ordinates there will be 8 spaces
Common Interval h = 120 / 8 = 15
i. Waterplane area = 1/3 x h x Total (C)
Since half ordinates are given.
Therefore water plane area = 2/3 x h x Total (C)
Since half ordinates are given.
Therefore water plane area = 2/3 x h x Total (C)
= 2/3 x 15 x 105.2
Aw = 1052 m2
ii. TPC in Sw = Aw/100 x Density of SW
= 1052/100 x 1.025
TPC = 10.78
iii. Cw = Aw / L x B
= 1052 / 120 x 15
Cw = 0.584
iv. LCF from midship = (h x (Total (A) + Total (B) / Total (C))
= (15 x (87.6 - 65.6) / 105.2)
= 330 / 105.2
= 3.136 m
= 3.136 m
The Answer is positive.Therefore ordinate is aft of midship.
LCF from midship = 3.136 m aft
LCF from midship = 3.136 m aft
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