A Text Book of Strength of Materials |
Contents
Simple Stresses and Strains | 1 |
12 | 12 |
1 | 14 |
1 | 20 |
12 | 31 |
14 | 50 |
17 | 60 |
Chapter 13 | 72 |
647 | 662 |
Solved Problem 13 12 | 664 |
Cantilevers and Beams | 669 |
5 | 678 |
8 | 686 |
9 | 694 |
86869 | 700 |
8 | 703 |
Expression for Youngs modulus in terms | 86 |
Diagonal stresses produced by simple shear | 94 |
12 | 100 |
Chapter 3 | 106 |
Solved Problems 3 13 4 | 114 |
78 | 137 |
08888 | 146 |
Solved Problems 3 213 22 | 159 |
Solved Problem 3 24 | 165 |
Solved Problems 3 253 27 | 174 |
Strain Energy and Impact Loading | 180 |
5 | 217 |
3 | 221 |
4 | 253 |
Chapter 6 | 256 |
8 | 264 |
9 | 274 |
15 | 298 |
17 | 316 |
Exercise 6 | 322 |
7 | 330 |
Highlights | 383 |
Shear Stresses in Beams | 389 |
Solved Problem 8 6 | 406 |
Highlights | 426 |
6 | 444 |
Chapter 10 | 468 |
Rankines theory of earth pressure | 513 |
Analysis of Perfect Frames | 538 |
Solved Problems 11 111 5 | 555 |
Solved Problems 11 811 9 | 563 |
590639 | 590 |
7 | 618 |
8 | 630 |
Chapter 2 | 640 |
Fixed and Continuous Beams | 710 |
6 | 718 |
8 | 724 |
3 | 764 |
Maximum torque transmitted by a circular shaft | 771 |
9 | 782 |
Strength of a shaft of varying sections | 801 |
Solved Problems 16 316 12 | 825 |
Thin Cylinders and Spheres | 850 |
Chapter 18 | 893 |
5 | 898 |
Chapter 5 | 899 |
4 | 905 |
Columns and Struts | 917 |
Columns and Struts | 919 |
3 | 923 |
6 | 924 |
6530 | 945 |
9791018 | 979 |
Failure of a riveted joint | 987 |
8 | 993 |
Introduction | 1014 |
72105 | 1017 |
3 | 1020 |
5 | 1028 |
715 | 1041 |
60 | 1050 |
126 | 1059 |
153 | 1063 |
Volumetric strain | 1064 |
193 | 1069 |
1074 | |
1075 | |
1076 | |
Common terms and phrases
angle area of B.M. B.M. diagram due bending moment bending stress C₁ C₂ calculate cantilever carries a uniformly carrying a point centre circumferential cm² column compressive stress conjugate beam contraflexure crippling load cross-section cylinder Determine eccentric equal Factor of safety fixed end flange free end given by equation Hence hollow shaft hoop stress horizontal inertia internal diameter joint kgf/cm² kN/m longitudinal Major principal stress maximum deflection maximum shear stress maximum stress mm² Mohr's circle moment of inertia N/m² N/mm² neutral axis normal stress P₁ plate point load Poisson's ratio Problem radius reaction resultant stress riveted shear force shown in Fig simply supported beam solid shaft strain energy stress induced stress is given subjected Substituting the value tensile stress thickness tube uniformly distributed load values in equation vertical loads width X-X axis Young's modulus zero ΕΙ