• learning the basics of deformable solid body to measure the strength of the materials according to the character of their destruction
• Identify the theory of stress-strain state, physical interconnection stresses and strains; theory of strength. Conditions strength of simple and complex types of deformation of structural elements in a static load.
• Build of computational models of real objects, to evaluate the impact of the mechanical properties of material on their strength; chosen strength theory to explain the mechanism of destruction of materials and to calculate the strength, rigidity and stability of structural elements in a static loads.

• Higher mathematics (differential and integral calculus, algebra and geometry, differential equations);
• Physics (mechanics);
• Theoretical mechanics (statics, kinematics and dynamics of material point and rigid body).

Terms, concepts and hypotheses strength of Materials. Experimental study of elastic and mechanical properties of materials. Basic theory of stress-strain state in a point of the body. Physical equations of mechanics of elastic deformation. Classical and generalized theory of strength. Construction and solving equations of stress-strain state of direct rod. Basics of the static strength of simple and complex types of deformation of straight rods. Longitudinal and transverse-longitudinal bending straight rods.

1. Posatskyy S. L. Strength of Materials. - University of Lviv. - 1973. 403 p.;
2. Pisarenko G.S., Kvitka O.L., Umansky E.S. Strength of Materials. - K .: High School, 1993. - 655 p.;
3. Guidance for laboratory work. - Lviv Polytechnic, 1998-2016 p.

• Operating control 40% of the points (computation-graphic works, laboratory work).
• Final control 60% (exam, written-oral form).

• learning the basics of deformable solid body to measure the strength of the materials according to the character of their destruction
• Identify the theory of stress-strain state, physical interconnection stresses and strains; theory of strength. Conditions strength of simple and complex types of deformation of structural elements in a static load.
• Build of computational models of real objects, to evaluate the impact of the mechanical properties of material on their strength; chosen strength theory to explain the mechanism of destruction of materials and to calculate the strength, rigidity and stability of structural elements in a static loads.

• Higher mathematics (differential and integral calculus, algebra and geometry, differential equations);
• Physics (mechanics);
• Theoretical mechanics (statics, kinematics and dynamics of material point and rigid body).

Terms, concepts and hypotheses strength of Materials. Experimental study of elastic and mechanical properties of materials. Basic theory of stress-strain state in a point of the body. Physical equations of mechanics of elastic deformation. Classical and generalized theory of strength. Construction and solving equations of stress-strain state of direct rod. Basics of the static strength of simple and complex types of deformation of straight rods. Longitudinal and transverse-longitudinal bending straight rods.

1. Posatskyy S. L. Strength of Materials. - University of Lviv. - 1973. 403 p.;
2. Pisarenko G.S., Kvitka O.L., Umansky E.S. Strength of Materials. - K .: High School, 1993. - 655 p.;
3. Guidance for laboratory work. - Lviv Polytechnic, 1998-2016 p.

• Operating control 40% of the points (computation-graphic works, laboratory work).
• Final control 60% (exam, written-oral form).

• Identify the theory of stress-strain state, physical interconnection stresses and strains; theory of strength. Conditions strength of simple and complex types of deformation of structural elements in a static load.
• Build of computational models of real objects, to evaluate the impact of the mechanical properties of material on their strength; chosen strength theory to explain the mechanism of destruction of materials and to calculate the strength, rigidity and stability of structural elements in a static loads.

• Higher mathematics (differential and integral calculus, algebra and geometry, differential equations);
• Physics (mechanics);
• Theoretical mechanics (statics, kinematics and dynamics of material point and rigid body).

Basic theory of stress-strain state in a point of the body. Physical equations of mechanics of elastic deformation. Classical and generalized theory of strength. Construction and solving equations of stress-strain state of direct rod. Basics of the static strength of simple and complex types of deformation of straight rods. Longitudinal and transverse-longitudinal bending straight rods.

1. Posatskyy S. L. Strength of Materials. - University of Lviv. - 1973. 403 p.;
2. Pisarenko G.S., Kvitka O.L., Umansky E.S. Strength of Materials. - K .: High School, 1993. - 655 p.;
3. Guidance for the settlement and the design tasks of the course "Strength of Materials": Part II. / Ed. GS Vizerska, LV Rogozin, BI Kovalchuk and others. -K.: UAG 1993.

• Final control 100% (differentiated test, written-oral form).

• Identify the theory of stress-strain state, physical interconnection stresses and strains; theory of strength. Conditions strength of simple and complex types of deformation of structural elements in a static load.
• Build of computational models of real objects, to evaluate the impact of the mechanical properties of material on their strength; chosen strength theory to explain the mechanism of destruction of materials and to calculate the strength, rigidity and stability of structural elements in a static loads.

• Higher mathematics (differential and integral calculus, algebra and geometry, differential equations);
• Physics (mechanics);
• Theoretical mechanics (statics, kinematics and dynamics of material point and rigid body).

Basic theory of stress-strain state in a point of the body. Physical equations of mechanics of elastic deformation. Classical and generalized theory of strength. Construction and solving equations of stress-strain state of direct rod. Basics of the static strength of simple and complex types of deformation of straight rods. Longitudinal and transverse-longitudinal bending straight rods.

1. Posatskyy S. L. Strength of Materials. - University of Lviv. - 1973. 403 p.;
2. Pisarenko G.S., Kvitka O.L., Umansky E.S. Strength of Materials. - K .: High School, 1993. - 655 p.;
3. Guidance for the settlement and the design tasks of the course "Strength of Materials": Part II. / Ed. GS Vizerska, LV Rogozin, BI Kovalchuk and others. -K.: UAG 1993.

• Final control 100% (differentiated test, written-oral form).