Static and Dynamic Response of a Design of Differential ... - aerade
Static and Dynamic Response of a Design of Differential ... - aerade
Static and Dynamic Response of a Design of Differential ... - aerade
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&thod 2 Alternatively we may use equation 8 to correct for 9 taking<br />
s<br />
#*tan” (.$I) = 53-J', <strong>and</strong> the first appruxkmtion to e(z25.8').<br />
ermr t se0 e l-<br />
L<br />
= 0.05<br />
sin2e(cos4$ + sin4$)<br />
Hence corrected f = 1.77, which in conjunction with<br />
Ppit<br />
s ps<br />
gives from fig.9(b)<br />
0 = 25.1'<br />
ApForoximation from functional form<br />
Also<br />
The approximation <strong>of</strong> equation 9 gives for 8, wing<br />
e c<br />
31 AQ<br />
Ps<br />
0.22 f<br />
5 =P,it+ 0 s<br />
ps Ps a-g<br />
= 3.03<br />
:. From fig.8, or tables, Id = I.400<br />
W.ZOTB.C.P.UIY.K3 - Printed in Great Brstai,,<br />
ps<br />
- 36 -<br />
i.e. 9 = 25.6<br />
2<br />
J<br />
:<br />
- I<br />
from equation 12<br />
= 2.70<br />
L