Three strings, attached to the
sides of a rectangular frame, are tied together by a knot as shown
in the figure. The magnitude of the tension in the string labeled C
is 53.3 N. Calculate the magnitude of the tension in the string
marked B
Let the Tension in the String A, B, C = Ta,Tb, Tc
Euating Horizontal Forces -
Tc * cos(theta) = Ta * cos(alpha) + Tb * cos(beta)
53.3 * 7/sqrt(7^2+1^2) = Ta * 7/sqrt(5^2 + 7^2) + Tb *
2/sqrt(5^2+2^2)
Ta * 7/sqrt(5^2 + 7^2) + Tb * 2/sqrt(5^2+2^2) = 52.76
------------1
Equating Vertical Forces -
Tc * sin(theta) + Ta * cos(alpha) + Tb * cos(beta)
53.3 * 1/sqrt(7^2+1^2) + Ta * 5/sqrt(5^2 + 7^2) = Tb *
5/sqrt(5^2+2^2)
Tb * 5/sqrt(5^2+2^2) - Ta * 5/sqrt(5^2 + 7^2) = 7.54
------------2
Using eq 1 * 2
Ta = 47.5 N
Tb = 37.9 N
Tension in String B, Tb = 37.9 N
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