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authorprashantsinalkar2018-02-03 11:01:52 +0530
committerprashantsinalkar2018-02-03 11:01:52 +0530
commit7bc77cb1ed33745c720952c92b3b2747c5cbf2df (patch)
tree449d555969bfd7befe906877abab098c6e63a0e8 /3862/CH2/EX2.11
parentd1e070fe2d77c8e7f6ba4b0c57b1b42e26349059 (diff)
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Added new codeHEADmaster
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+clear
+//
+
+//variable declaration
+
+PB=2.0 //loading at B,KN
+PC=sqrt(3.0) //loading at C,KN
+PD=5.0 //loading at D,KN
+PE=PC //loading at E,KN
+PF=PB //loading at F,KN
+
+//Let O be the centre of the encircling circle A, B, C, D, E and F. In regular hexagon each side is equal to the radius AO. Hence OAB is equilateral triangle.
+
+angleoab=60.0*%pi/180
+anglecab=angleoab/2.0
+theta1=anglecab
+theta2=(angleoab-theta1)
+theta3=theta1
+theta4=theta1
+
+//sum of vertical Fy & sum of horizontal forces Fx is zero
+//Assume direction of Fx is right
+//Assume direction of Fy is up
+Fx=PB*cos(theta1+theta2)+PC*cos(theta2)+PD+PE*cos(theta3)+PF*cos(theta3+theta4)
+
+Fy=-PB*sin(theta1+theta2)-PC*sin(theta2)+0+PE*sin(theta3)+PF*sin(theta3+theta4)
+
+R=sqrt((Fx**2)+(Fy**2))
+printf("\n R= %0.2f KN",R)
+
+theta=atan(Fy/Fx)*180/%pi