(a) Describe the effect of cavitation on the propeller blades. (8)
(b) A propeller 4.6m diameter has a pitch of 4.3m and boss diameter of 0.75m. The real slip is 28% at 95 rev/min. Calculate the speed of advance, thrust and thrust power.
(a) Describe the effect of cavitation on the propeller blades. (8)
(b) A propeller 4.6m diameter has a pitch of 4.3m and boss diameter of 0.75m. The real slip is 28% at 95 rev/min. Calculate the speed of advance, thrust and thrust power.
Structured for DG Shipping MEO Class II examination scoring criteria.
Erosion:
Vibration:
Noise:
Reduced Performance:
(b) Given:
$$D=4.6m$$
$$P=4.3m$$
$$d=0.75$$
$$S=28\%$$
$$n \space = \space 95 \space rev/ min$$
$$V_T \space = \space P \times N \times {{3600} \over 1852}$$
$$ = \space 4.3 \times {{95} \over 60} \times {{3600} \over 1852}$$
$$V_{T}=13.23knots$$
$$Real \space slip \space (S) \space = \space {{V_T - V_a} \over V_T}$$
$$0.28 \space = \space {{13.23 - V_a} \over 13.23}$$
$$V_{a}=9.52knots$$
$$Effective\:disc\:area\:\left(A\right)\:={{\pi}\over4}\left(D^2-d^2\right)$$
$$= {{\pi} \over 4} (4.6^2 - 0.75^2)$$
$$A=16.18m^2$$
$$Thrust\space=\space\rho AP^2n^2S$$
$$=1.025\times16.18\times4.3^2\times\left(\frac{95}{60}\right)^2\times0.28$$
$$T=215.25KN$$
$$Thrust \space power (T_p) \space = \space T \times V_a $$
$$215.25\times9.52\times\frac{1852}{3600}$$
$$T_{p}=1054.18KW$$