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+clc
+// Given that
+r = 150 // Radius of the circular disc of lead in mm
+Ti = 50 // Initial thickness of the disc in mm
+Tf = 25 // Reduced thickness of the disc in mm
+mu = 0.25// Cofficient of friction between the job and the dies
+K = 4 // Avg shear yield stress of the lead in N/mm^2
+// Sample Problem 6 on page no. 122
+printf("\n # PROBLEM 3.6 # \n")
+R = r*sqrt(2)
+rs = (R - ((Tf/(2*mu)) * log(1/(mu*sqrt(3)))))
+funcprot(0)
+function p1 = f(x), p1 = (((sqrt(3))*K)*exp((2*mu/Tf)*(R-x)))*x,
+endfunction
+I = intg(rs,R,f)
+funcprot(0)
+function p2 = f(y), p2 = ((2*K/Tf)*(R-y) + ((K/mu)*(1+log(mu*sqrt(3)))))*y,
+endfunction
+I_ = intg(0,rs,f)
+F = 2*%pi*(I+I_)
+printf("\n The maximum forging force = %e N",F)
+
+