# Introduction to Structural Reinforced Concrete in 1 Hour!

**5 hours**left at this price!

- 1 hour on-demand video
- 3 downloadable resources
- Full lifetime access
- Access on mobile and TV

- Certificate of Completion

Get your team access to 4,000+ top Udemy courses anytime, anywhere.

Try Udemy for Business- Learn what is structural reinforced concrete
- Know the advantages and disadvantages of reinforced cocnrete
- Learn about structural concrete elements
- Determine what factors affect the strength of concrete
- Learn about the compressive strength of concrete
- Understand the stress-strain curve of concrete
- Calculate the tensile, flexural, shear strength, modulus of elasticity, poisson's ratio, shear modulus, and modular ratio for concrete
- Understand the difference between concrete shrinkage, expansion, and creep
- Learn about the fire resistance of concrete as well high-performance, lightweight, and fibrous concrete
- Realize the significance of steel reinforcement within reinforced concrete and how it works

- The course will be more beneficial if students have a basic understanding of stress and strain
- Students should also be familiar with concepts such as force and bending moments

Welcome to the Introduction to Structural Reinforced Concrete in 1 Hour course where you will learn about the fundamental properties of reinforced concrete, one of the most commonly used materials on this planet.

My name is Abdul, and I will be leading you through this course. I began my career as a structural engineer in the offshore and subsea oil and gas industry. After 5 years of structural engineering, I have transitioned to developing a platform for engineering content. I am currently the founder of Engineering Examples. See website below.

By the end of the course, you’ll be able to identify the advantages and disadvantages of reinforced concrete, calculate various mechanical properties such as as the tensile and flexural strength of concrete according to the American Concrete Institute Code 318-11, and learn about how steel is used to improve the performance of reinforced concrete.

There are 36 lectures within this course. They have been prepared in the most clear and concise manner possible in order to avoid overwhelming students. We start from the basics of what is reinforced concrete all the way to covering how steel is incorporated within a concrete member. Each lecture builds slowly on top of what you have already learned. This course should take 1-2 weeks to complete.

This course is ideal for architects, engineers, construction professionals, and anyone else who wants to learn more about reinforced concrete.

This course is also great for college or university students looking to work in architecture, engineering, or construction.

Feel free to look through the course description and I look forward to seeing you inside.

- This course is meant for architects, engineers, and people involved in construction
- This course is also perfect for anyone interested in learning more about structural reinforced concrete

Structural concrete is one of the most commonly used building materials in the world. It consists of two main components which are concrete and steel. Both of these materials work well together because they are complementary. Concrete resists compression and steel resists tensi

Structural concrete can come a wide variety of forms depending on the applications. Plain, reinforced, prestressed, and partially prestressed are all different types of concrete that are used.

Concrete has many advantages and they include the fact that it has a relatively high compressive strength

Second, concrete is more fire resistant than steel

Third, it has a long service life couple with low maintenance cost

Fourth, it can be the most economical building materials for certain types of structurs such as dams, piers and footing

Fifth, it can be cast into a desired shape and it yields rigid members with minimum apparent deflection

No building material is perfect and conrete is no exception Some disadvantages include that concrete has a low tensile strength that is about one tenth of its compressive trength

Second, it requires mixing, casting, and curing, which are all activities that affect its final strength

Third, the cost of forms used to cast concrete along with the artisanry is relatively high and may equal the actual cost of the concrete itself.

Fourth, it has a much lower compressive strength than steel, about one-tenth depending on the material

]Fifth, because of shrinkage and the application of live loads, cracks can develop within concrete

Structural concrete is used on all types of building regardless of the size. The concrete building are made up of fundamental elements such as:

Slabs are horizontal plate elements in buildings and floors used to carry gravity loads as well as lateral loads. Slab length and width are typically much greater than the depth.

Beams are long members with limited width and depth that may be horizontal or inclined. They support the loads from slabs.

Columns carry loads from the beams or slabs. They are subject to axial loads as well as axial loads plus bending moments.

Frames are made up of a combination of beams and columns or slabs, beams and columns.

Footings are pads or strips that are used to support columns and spread out the loads from the columns to the underlying soil;

Walls are vertical plate elements use to resist gravity and lateral loads

Stairs are included in all buildings whether they are a high rise or low rise building.

Concrete is made up of course and fine aggregate, cement, water, and possibly different types of admixtu

These materials are mixed together until a cement paste is developed in which most of the voids in the aggregate are filled , This produces a uniform dense concrete

After the materials are mixed, the plastic concrete is then placed in a mold and left to set, harden and develop adequate strength

Many factors influence the strength of concrete which may vary within limits of the same production method

This section of the course will focus on the main factors that affect the strength of concrete which include the water-cement ratio, the constituent properties, the mixing and curing methods, the concrete age, loading scenarios, and the characteristics of the tested specimen

The water cement ratio is a very important factor affecting the strength of concrete .To achieve complete hydration for a given amount of cement, a water cement ratio by weight equal to 0.25 is needed. If additives are not to be used, a water cement ratio of about 0.35 or higher is needed for the concrete to be reasonably workable.This ratio corresponds to 4 gallons of water per sack of cement. Using this ratio, a concrete strength of about 6000 PSI may be achieved. If the water cement ratio is increased to 0.5 or 0.7, a concrete strength of about 5000 and 3000 psi respectively can be attained.

Concrete is a mixture of cement, Aggregate, and water. By increasing the cement content in the mix and by using well-graded aggregate, the strength of concrete can be increased. In order to attain the desired quality and strength of concrete, special admixtures are usually added to the mix

The use of mechanical concrete mixers coupled with proper mixing time have led to positive effects on concrete strength. Vibrators can produce dense concrete with a minimum percentage of voids A void ratio of only 5% can reduce the concrete strength by nearly 30%. Curing conditions such as moisture and temperature directly influence the hydration of cement. The longer the concrete remains in moist storage, the greater the strength. As far as temperature is concerned, if the curing temperature is higher than the initial temperature of casting, the subsequent 28 day strength of concrete is reached earlier than 28 days

As concrete ages, it gets stronger, while the hydration of cement continues for months. To find the strength of concrete, concrete cylinders and cubes are tested at 7 and 28 days. Practically speaking, it is assumed that concrete at 28 days is 1.5 times as strong as at 7 days: The extent varies between 1.3 and 1.7

For typical typical portland cement, the growth in strength with time, with respect to 28-day quality, may be taken as shown in the following table:

At 7 days, the strength of concrete is 67% of the 28 day strength.

At 14 days, the strength of concrete is 86% of the 28 day strength.

At 3 months, the strength of concrete is 17% greater than the 28 day strength.

At 6 months, the strength of concrete is 23% greater than the 28 day strength.

At 1 year, the strength of concrete is 27% greater than the 28 day strength.

At 2 years, the strength of concrete is 31% greater than the 28 day strength.

At 5 years, the strength of concrete is 35% greater than the 28 day strength.

The compressive strength of concrete is evaluated by loading a cylinder or cube to failure in a few minutes in compression. When placed under continuous loading for years, a 30% reduction in compressive strength occurs. When placed under continuous loading for 1 day, a 10% reduction in compressive strength occurs. When designing reinforced concrete members, factors such as sustained loads and Creep effects as well as dynamic and impact effects must be considered.

When checking the compressive strength of concrete, the most common sizes for test specimens are either 6 in x12 in or 4 in x 8 in cylinders or 6in cubes.

If 2 cylinders are tested in compression and one is larger, the larger specimen gives a lower strength index.

This table shows the relative strength for different cylinder sizes as a percentage of the strength of the standard cylinder. The heights of all the cylinders are twice the diameter and the bigger the member, the lower the relative compressive strength.

In some instances, the testing specimen may not be a standard shape in which the height is twice the diameter. The results from a nonstandard shape must be multiplied by a correction factor to compute the equivalent strength of the standard shape as shown in the “Strength Correction Factors” table. From this table, we can see that as the ratio of specimen height to diameter decreases, the strength correction factor also decreases because the relative strength increases.

And the table below shows the relative strengths of a cylinder vs cube specimen for different compressive strengths of concrete. From this table, we can see that as the compressive strength increases, the strength ratio of the cylinder to cube also increases.

In this video, we will discuss how concrete is tested and its failure modes.

The basic assumption when designing structural members is that the concrete resist compressive stresses and not tensile stresses. This means that the compressive strength is the defining characteristic of quality concrete and is denoted by f prime c. The remaining concrete strengths such as tensile, bending and shear are taken as a percentage of the compressive strength

Before testing, the specimens are moist cured. Then once the age of the concrete is 28 days, the specimens are tested. This consists of slowly applying a static compressive load until the specimen ruptures. Rupture can be caused by tensile stress, shearing stress, compressive stress, or a combination of all of these stresses.

The failure of the concrete can be explained with 3 different failure modes as shown in this figure.

The first mode of failure is shear and is resisted by both cohesion and internal friction.

The second mode is called splitting or columnar fracture in which the specimen separates into columnar pieces.

The third mode of failure is a combination of the first 2 modes, shearing plus splitting.

The stress strain relationship of both concrete and steel as well as the type of applied loading dictate the performance of a reinforced concrete member. Stress is equal to applied force divided by cross-sectional area and strain is equal to deformation divided by initial length. The stress-strain curve of concrete is obtained by recording the strain at different load points as the concrete cylinder is loaded to rupture

Here is a figure of stress-strain curves for concrete of varying strength. They are composed of an initial relatively straight elastic portion. The maximum stress is reached at strain of about .002 and rupture takes place at a strain of approximately .003. Concrete with a compressive strength between 3 and 6 thousand psi is common, but high strength concrete with a strength greater than 6000 psi is gaining popularity as a building material for concrete structures

SInce concrete is a brittle material it cannot resist High tensile stresses. This is crucial especially when dealing with cracking, shearing, and torsional problem. High stress concentrations are to blame.

What’s happening is that when concrete is loaded in tension, certain portion of the member experience very high stress which cause microscopic cracks, yet other portions of the specimen experience low stress.

Generally speaking, the tensile strength of concrete varies from 7 to 11% of its compressive strength, and the average is 10%. There is an inverse relationship between compressive strength and relative tensile strength, meaning that the lower the compressive strength, the higher the relative tensile strength

We describe flexural strength of concrete in terms of the modulus of rupture, f sub r. The modulus of rupture is the maximum tensile stress in concrete during bending. So when a beam bends, the lower half is in tension and the upper half is in compression.

By testing a plain concrete beam, F sub r is calculated using the flexural formula for elastic material which is Mc/I where M is the bending moment, c is the perpendicular distance from the neutral axis to the fiber of interest and I is the second moment of area about the neutral axis.

The modulus of rupture can range anywhere between 11 and 23% of the compressive strength

Reinforced concrete members rarely undergo pure shear because shear is typically coupled with normal forces. When pure shear occurs on an element, the element breaks transversely into 2 parts. Consequently, the concrete element must be able to resist the applied shear forces

Shear strength is taken as about 20 to 30% greater than the tensile strength or about 12% of the compressive strength.

The modulus of elasticity is a measure of stiffness and is defined as the change of stress with respect to strain in the elastic range as the concrete is tested under compression. Since concrete is as elasto-plastic material, the stress is not proportional to the strain and the relationship between the two parameters is a curved line.

The tangent modulus and the secant modulus are two attempts at defining the modulus of elasticity.

The tangent modulus of elasticity is the slope of the tangent to the stress-strain curve for a particular stress point. A specific form of this is the initial tangent modulus which is the slope of the tangent to the curve at the origin under elastic deformation. The problem is that this value is not very practical because it can’t be determined with accuracy. Making things more challenging is the fact that the stress-to-total-strain ratio morphs into a changing nonlinear quantity as deformations become permanent.

The secant modulus is more practical than the tangent modulus. It is denoted as the slope of a line drawn from the origin to a particular point of stress on the stress-strain curve. The point of stress that is usually used is the compressive strength divided by 2.

ACI Code 318-11 provides an easy way to to calculate the modulus of elasticity of normal and lightweight concrete with the secant modulus taken as half the specified concrete strength.

By assuming the unit weight is 145 lb/ft^3, ACI Code 318-11 allows the use of the following formula to calculate the modulus of elasticity for normal-weight concrete

Here is a typical stress-strain curve of concrete

Line (a) is the initial tangent modulus, Line (b) is the tangent modulus at a certain stress, line (c) is the secant modulus also at a certain stress, and line (d) is the secant modulus at a stress equal to half of the compressive strength.

Poisson’s ratio is equal the transverse strain under axial stress divided by the longitudinal strain under axial stress within the elastic range. For normal and lightweight concrete, this ratio is is between 0.15 and 0.2,

For isotropic elastic materials it is equal to 0.25. For simplification, 0.18 can be used as an average for concrete