A) 12, 5
B) 14, 4
C) 5, 13
D) 10, 8
Correct Answer: C
Solution :
[c] Let p be the smaller force and Q be the greater force then according to problem |
\[{{P}_{i}}+Q=18\] ... (i) |
\[R=\,\sqrt{{{P}^{2}}+{{Q}^{2}}+\,2PQ\,\,\cos \theta }=12\] ... (ii) |
\[\tan \,\phi =\,\frac{Q\,\sin \,\theta }{P+Q\,\cos \theta }\,\,=\,\,\tan \,{{90}^{o}}\,=\infty \] |
\[\therefore \] \[P+\,Q\,\,\cos \theta \,=0\] ... (iii) |
By solving Eqs. (i), (ii) and (iii) we will get \[P=5\] and \[Q=13\]. |
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