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-rw-r--r--3776/CH11/EX11.11/Ex11_11.sce91
1 files changed, 40 insertions, 51 deletions
diff --git a/3776/CH11/EX11.11/Ex11_11.sce b/3776/CH11/EX11.11/Ex11_11.sce
index 510361b42..ba17c5e84 100644
--- a/3776/CH11/EX11.11/Ex11_11.sce
+++ b/3776/CH11/EX11.11/Ex11_11.sce
@@ -1,59 +1,48 @@
clear
//
-P = 200.0 //K The force on the beam
+P = 200.0 //K The force on the beam
L = 15 //ft - The length of the rod
-F_y = 50.0 //ksi
+F_y = 50.0 //ksi
F_a = F_y/(5.0/3) //ksi -AISC MANUAL ,allowable axial stress if axial force is alone
F_b = F_a //Allowable compressive bending stress
M_1 = 600.0 //k-in - The moment acting on the ends of the rod
M_2 = 800.0 //k-in - the moment acting on the other end of teh rod
-B_x = 0.264 //in - Extracted from AISC manual
-E = 29*(10**3)
-A = P/F_a + M_2*B_x/F_b //in2- The minimum area
+B_x = 0.264 //in - Extracted from AISC manual
+E = 29*(10**3)
+A = P/F_a + M_2*B_x/F_b //sq.in- The minimum area
printf("\n \n The minimum area is %0.2f in^2",A)
-//we will select W10x49 section
-A_s = 14.4 //in2 - The area of the section
-r_min = 2.54 //in The minimum radius
-r_x = 4.35 //in
-f_a = P/A_s //Ksi- The computed axial stress
-f_b = M_2*B_x/A_s //Computed bending stess
-C_c = ((2*(%pi**2)*E/F_y)**0.5) //Slenderness ratio L/R
-C_s = L*12/r_min // Slenderness ratio L/R of the present situation
-if C_s <C_c then
- printf("\n The following approch is solvable")
-else
- printf("\n The caliculation is not possible")
- end
-F_a_1 = 19.3 //Ksi - AISC lets try this
-c_m = 0.6 - 0.4*(-M_1/M_2)
-F_e = (12*(%pi**2)*E)/(23*(L*12/r_x)**2)
-k = f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b //Condition mentioned in AISC
-if k>1 then
- printf("\n The following W10x49 section is not satisfying our constraints since f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b %0.3f >1",k)
-else
- printf("\n The following W10x49 section is satisfying our constraints since f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b %0.3f <1",k)
- end
-//trail - 2
-//Lets take W10 x 60
-A_s = 17.6 //in2 - The area of the section
-r_min = 2.57 //in The minimum radius
-r_x = 4.39 //in
-f_a = P/A_s //Ksi- The computed axial stress
-f_b = M_2*B_x/A_s //Computed bending stess
-C_c = ((2*(%pi**2)*E/F_y)**0.5) //Slenderness ratio L/R
-C_s = L*12/r_min // Slenderness ratio L/R of the present situation
-if C_s <C_c then
- printf("\n The following approch is solvable")
-else
- printf("\n The caliculation is not possible")
- end
-F_a_1 = 19.3 //Ksi - AISC lets try this
-c_m = 0.6 - 0.4*(-M_1/M_2)
-F_e = (12*(%pi**2)*E)/(23*(L*12/r_x)**2)
-k = f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b //Condition mentioned in AISC
-if k>1 then
- printf("\n The following W10x49 section is not satisfying our constraints since f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b %0.3f >1",k)
-else
- printf("\n The following W10x49 section is satisfying our constraints since f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b %0.3f <1",k)
- end
-printf("\n small variation due to rounding off errors") \ No newline at end of file
+
+
+
+
+for i=1:2
+
+ st =['W10x49', 'W10x60']
+ printf("\n we will select %s section",st(i))
+
+ A_s = [14.4, 17.6 ] //sq.in - The area of the section
+ r_min = [2.54 , 2.57 ] //in The minimum radius
+ r_x = [4.35 ,4.39] //in
+ f_a = P/A_s(i) //Ksi- The computed axial stress
+ f_b = M_2*B_x/A_s(i) //Computed bending stess
+ C_c = ((2*(%pi**2)*E/F_y)**0.5) //Slenderness ratio L/R
+ C_s = L*12/r_min(i) // Slenderness ratio L/R of the present situation
+ if C_s <C_c then
+ printf("\n Since calculated Le/r ratio is less than Cc, we can apply the second ASD formula")
+ else
+ printf("\n The calculation is not possible")
+ end
+ F_a_1 = 19.3 //Ksi - AISC lets try this
+ c_m = 0.6 - 0.4*(-M_1/M_2)
+ F_e = (12*(%pi**2)*E)/(23*(L*12/r_x(i))**2)
+ k = f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b //Condition mentioned in AISC
+ if k>1 then
+ printf("\n The following %s section is not satisfying our constraints since f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b %0.3f >1",st(i),k)
+ else
+ printf("\n The following %s section is satisfying our constraints since f_a/F_a_1 + c_m*f_b*(1-(f_a/F_e))/F_b %0.3f <1",st(i),k)
+ end
+
+end
+
+
+printf("\n small variation due to rounding off errors")