tTwo equal forces have their resultant equal to either at which angle are the inclined???
Answers
Answered by
3
╒═════════════════════╕
☬ YOUR ANSWER ☬
╘═════════════════════╛
A= F ;
B= F
R = F
so anglex = we have to calculate...
R = √A² + B² + 2ABcosx
F = √F² + F² + 2FxFcosx
= F√2(1+cosx)
1=2(1+cosx)
cosx= -1/2 = cos 120°
so answer is 120°
╒══════════════════════╕
☬ THANKS! @Brainlyconquerer ☬
╘══════════════════════╛
☬ YOUR ANSWER ☬
╘═════════════════════╛
A= F ;
B= F
R = F
so anglex = we have to calculate...
R = √A² + B² + 2ABcosx
F = √F² + F² + 2FxFcosx
= F√2(1+cosx)
1=2(1+cosx)
cosx= -1/2 = cos 120°
so answer is 120°
╒══════════════════════╕
☬ THANKS! @Brainlyconquerer ☬
╘══════════════════════╛
Answered by
6
Hey Mate,
These are inclined at angle 120°
because these are considered as vectors and the pure resulrant vector are only inclined at this angle so as to cancel each other
further,
➡R = √A² + B² + 2ABcosx
➡F = √F² + F² + 2FxFcosx
➡= F√2(1+cosx)
➡1=2(1+cosx)
➡cosx= -1/2
➡= cos 120°
Regards,
@Aniketchouhan
These are inclined at angle 120°
because these are considered as vectors and the pure resulrant vector are only inclined at this angle so as to cancel each other
further,
➡R = √A² + B² + 2ABcosx
➡F = √F² + F² + 2FxFcosx
➡= F√2(1+cosx)
➡1=2(1+cosx)
➡cosx= -1/2
➡= cos 120°
Regards,
@Aniketchouhan
Similar questions