Solve this!!!!!!!!!!!!!!!!!!!!!!
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break all components of F2 and F in vertically and horizontally .
from Vertica equilibrium
========================
F2sin45° + Fsin∅ = F1
given,
F2 = 20√2 N
F1 = 60 N
so, 20√2 × 1/√2 + Fsin∅ = 60
Fsin∅ = 40 N ------(1)
from horizontal equilibrium
=========================
F3 + F2cos45° = Fcos∅
10 + 20√2 × 1/√2 = Fcos∅
Fcos∅ = 30 N --------(2)
divide eqns (1) and (2)
tan∅ = 4/3
∅ = tan^-1( 4/3)
again ,
take square of both equations then add
F²sin²∅ + F²cos²∅ = 40²+30²
F²( sin²∅ + cos²∅) = 2500
F² = (50)²
F = 50 N
hence, F = 50N and ∅ = tan^-1( 4/3)
from Vertica equilibrium
========================
F2sin45° + Fsin∅ = F1
given,
F2 = 20√2 N
F1 = 60 N
so, 20√2 × 1/√2 + Fsin∅ = 60
Fsin∅ = 40 N ------(1)
from horizontal equilibrium
=========================
F3 + F2cos45° = Fcos∅
10 + 20√2 × 1/√2 = Fcos∅
Fcos∅ = 30 N --------(2)
divide eqns (1) and (2)
tan∅ = 4/3
∅ = tan^-1( 4/3)
again ,
take square of both equations then add
F²sin²∅ + F²cos²∅ = 40²+30²
F²( sin²∅ + cos²∅) = 2500
F² = (50)²
F = 50 N
hence, F = 50N and ∅ = tan^-1( 4/3)
Anonymous:
Thanks a lot bhai
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