The resultant of two forces acting at right angles is √10N when the same two forces act at 60° the resultant is √13N calculate the forces
For the first case i.e 90° \(\sf a^2+b^2 +abcos90\)=10
\(\Rightarrow a^2+b^2=10\)
are the two forces equal ?
No they are not equal
i ma not sure about this one. I am getting ab =10/13
I don't know how to proceed further
Ok..ty bro for u effort....i find by tomorrow by asking my lecturer
yeah...u do that...till m trying my best
Here is the image frm the notes .plz make me understand
oh lol ! Solved
\(\color{blue}{\text{Originally Posted by}}\) @Abhisar For the first case i.e 90° \(\sf a^2+b^2 +abcos90\)=10 \(\color{blue}{\text{End of Quote}}\)
These r the images frm the solution bt i m nt getting it
Yes i was doing a calculation mistake
Now let's see
\(\color{blue}{\text{Originally Posted by}}\) @Abhisar Since cos(90) = 0 =>\(\sf a^2+b^2+0=10\)... =>\(\sf a^2+b^2=10\) ok so far ? \(\color{blue}{\text{End of Quote}}\)
Wan thw image of the question?
no no Question is clear to me....i got the answers...
Now in second case \(\sf a^2+b^2+2abcos60=13\\Since~cos60=1/2\\=>a^2+b^2+ab=13\) got it ?
Wait i'll upload a pic of solution
Ok
done..uploading
Ty...nd the value of two forces r 3N nd 1N
Thanks abhisar....
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