• Carbon Steel Unequal Angle with High Quality System 1
  • Carbon Steel Unequal Angle with High Quality System 2
  • Carbon Steel Unequal Angle with High Quality System 3
Carbon Steel Unequal Angle with High Quality

Carbon Steel Unequal Angle with High Quality

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Loading Port:
China Main Port
Payment Terms:
TT or LC
Min Order Qty:
100 m.t.
Supply Capability:
10000 m.t./month

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Product Description:

OKorder is offering Carbon Steel Unequal Angle with High Quality at great prices with worldwide shipping. Our supplier is a world-class manufacturer of steel, with our products utilized the world over. OKorder annually supplies products to African, South American and Asian markets. We provide quotations within 24 hours of receiving an inquiry and guarantee competitive prices.

 

Product Applications:

Carbon Steel Unequal Angle with High Quality are ideal for structural applications and are widely used in a variety of architectural  and engineering structures, such as beams, bridges, ship; transmission tower, reaction tower; lifting transportation machinery; industrial furnace; container frame, warehouse goods shelves, etc

 

Product Advantages:

OKorder's Carbon Steel Unequal Angle with High Quality are durable, strong, and wide variety of sizes.

 

Main Product Features:

·         Premium quality

·         Prompt delivery & seaworthy packing (30 days after receiving deposit)

·         Can be recycled and reused

·         Mill test certification

·         Professional Service

·         Competitive pricing

 

Product Specifications:

Manufacture: Hot rolled

Grade: Q195 – 235

Certificates: ISO, SGS, BV, CIQ

Length: 6m-12m, as per customer request

Packaging: Export packing, nude packing, bundled

UNEQUAL ANGLE STEEL
size(mm)a(mm)a1(mm)thickness(mm)kg/mlength(m)
75*50*5755054.8086m,9m,12m
75*50*6755065.6996m,9m,12m
75*50*8755087.4316m,9m,12m
100*75*71007579.346m,9m,12m
100*75*810075810.66m,9m,12m
100*75*910075911.86m,9m,12m
100*75*101007510136m,9m,12m
100*75*12100751215.46m,9m,12m
125*75*712575710.76m,9m,12m
125*75*812575812.26m,9m,12m
125*75*912575913.66m,9m,12m
125*75*101257510156m,9m,12m
125*75*12125751217.86m,9m,12m
150*90*815090814.76m,9m,12m
150*90*915090916.46m,9m,12m
150*90*10150901018.26m,9m,12m
150*90*12150901221.66m,9m,12m
200*100*1020010010236m,9m,12m
200*100*122001001227.626m,9m,12m
200*100*152001001534.046m,9m,12m

 

FAQ:

Q1: what is the difference between actual weight and theoretical weight?

A1: All the section steel has two weights: actual weight and theoretical weight. Actual weight is the weighing out when the product delivered from the mill. Theoretical weight is calculated by pieces.  The invoice can be based on each of them as your request.

Q2: How do we guarantee the quality of our products?

A2: We have established an advanced quality management system which conducts strict quality tests at every step, from raw materials to the final product. At the same time, we provide extensive follow-up service assurances as required.

Q3: How soon can we receive the product after purchase?

A3: Within three days of placing an order, we will arrange production. The normal sizes with the normal grade can be produced within one month. The specific shipping date is dependent upon international and government factors, the delivery to international main port about 45-60days.

 

Images:

 

Q:Can steel angles be used for bracing?
Yes, steel angles can be used for bracing. Steel angles are commonly used as structural supports to provide strength and stability in various applications, including bracing in construction and engineering projects. Their L-shaped design allows them to distribute forces and resist bending, making them suitable for bracing purposes.
Q:How do you calculate the shear force on a loaded steel angle?
To calculate the shear force on a loaded steel angle, you need to consider the applied load, the geometry of the angle, and the material properties of the steel. The shear force refers to the force acting parallel to the cross-sectional area of the angle. First, determine the applied load that is acting on the steel angle. This could be a concentrated load, distributed load, or a combination of both. It is important to accurately determine the magnitude and location of the load. Next, consider the geometry of the steel angle. The angle has two legs, with each leg having a specific length, width, and thickness. Measure these dimensions accurately. Once you have the load and angle dimensions, you can calculate the shear force using the formula: Shear Force = Load / Cross-sectional Area To calculate the cross-sectional area, you need to consider the shape of the angle. The cross-sectional area of a steel angle is typically calculated as the sum of the areas of the two legs minus the area of the corner radius. If the angle has unequal legs, the cross-sectional area can be calculated as the sum of the areas of the longer and shorter legs minus the area of the corner radius. After calculating the cross-sectional area, divide the applied load by this value to obtain the shear force on the loaded steel angle. It is important to note that the above calculation assumes the steel angle is subjected to pure shear. In practical situations, other factors such as bending moments and torsion may also need to be considered, which would require more complex calculations and analysis. Therefore, it is advisable to consult relevant design codes, structural engineering principles, or seek the advice of a professional engineer for accurate and reliable results.
Q:How do you calculate the critical buckling load for a steel angle?
To calculate the critical buckling load for a steel angle, you need to consider the properties of the angle section and its interaction with the applied loads. The critical buckling load is the maximum load that the angle section can withstand before it buckles or fails in a lateral-torsional mode. The first step is to determine the section properties of the steel angle, including its moment of inertia (I) and section modulus (Z). These properties can be obtained from standard structural design tables or through mathematical calculations. Next, you need to consider the effective length factor (K) for the angle section. The effective length factor takes into account the end conditions of the angle and how it is restrained against buckling. Different end conditions have different values for K, which can be determined from design codes or engineering references. Once you have determined the section properties and effective length factor, you can use the Euler's buckling equation to calculate the critical buckling load. The Euler's buckling equation is given by: Pcr = (π^2 * E * I) / (K * L^2) Where: Pcr is the critical buckling load π is a mathematical constant (approximately 3.14159) E is the modulus of elasticity of the steel I is the moment of inertia of the angle section K is the effective length factor L is the unsupported length of the angle section By plugging in the appropriate values for E, I, K, and L into the equation, you can calculate the critical buckling load for the steel angle. It is important to note that the critical buckling load is a theoretical value and should be compared to the actual applied loads to ensure that the angle section is safe and will not buckle under the given conditions.
Q:Are steel angles suitable for manufacturing structural beams?
Indeed, structural beams can be manufactured using steel angles. These L-shaped structural steel components, widely recognized as steel angles, are frequently employed in the construction sector for the purpose of constructing structural beams owing to their durability and adaptability. Steel angles possess exceptional load-bearing capabilities and can withstand substantial loads and forces, thus making them perfect for erecting beams capable of supporting the weight of buildings, bridges, and other structures. Moreover, steel angles can be easily joined together through welding, bolting, or other means to create larger structural elements, thereby providing flexibility in terms of design and construction. All in all, steel angles are a dependable and effective option when it comes to producing structural beams.
Q:What is the process of cold bending steel angles?
Manipulating steel angles into a desired shape without using heat is the process of cold bending. This involves applying force or pressure to the angles in a controlled manner. To begin, a bending machine or fixture securely holds the steel angle in place during bending. The operator then determines the desired angle and bend radius, which dictate the required force. Subsequently, pressure is gradually applied by the bending machine or fixture to bend the steel angle to the desired shape. This force is applied slowly and evenly to prevent any deformation or damage. Throughout the bending process, it is crucial to monitor the angle and ensure even and smooth bending. Adjustments to the pressure or angle may be necessary to achieve the desired shape. Once the steel angle has been bent to the desired angle, it is cautiously removed from the bending machine or fixture to prevent any distortion or damage. Cold bending steel angles have various advantages over hot bending, including reduced risk of material distortion or weakening caused by heat. It also allows for more precise and controlled bending, making it ideal for applications where accuracy is vital. In conclusion, cold bending steel angles involves securely positioning the angle in a bending machine or fixture, applying gradual and controlled pressure to bend it to the desired shape, and carefully removing the bent angle for further use.
Q:Can steel angles be used for overhead cranes?
Yes, steel angles can be used for overhead cranes. Steel angles are commonly used in the construction of overhead cranes due to their strength and rigidity. They provide structural support and stability to the crane, making it capable of handling heavy loads and withstanding the dynamic forces involved in lifting and moving objects. Steel angles can be welded or bolted together to form the framework of the crane, providing a robust and durable structure. Additionally, steel angles can be easily customized and fabricated to meet the specific requirements of the overhead crane, such as the length, size, and angle needed. Overall, steel angles are a popular choice for overhead cranes due to their excellent load-bearing capabilities and versatility in construction.
Q:Are steel angles suitable for supporting rooftop equipment?
Indeed, rooftop equipment can be supported by steel angles. In the realm of construction and engineering projects, steel angles are widely employed due to their robustness and endurance. They furnish a dependable and firm framework for various rooftop equipment, encompassing HVAC units, solar panels, and communication antennas. Facilitating effortless fabrication and installation, steel angles can be tailored to meet precise load prerequisites, thereby presenting an optimal option for sustaining weighty machinery atop roofs. Furthermore, their resistance to corrosion guarantees prolonged efficacy and minimal upkeep requirements.
Q:What is the minimum thickness for a steel angle beam?
The minimum thickness of a steel angle beam is determined by several factors, including the load it needs to support, beam length, and the specific steel grade used. Typically, structural engineers or professionals in the field determine the minimum thickness based on the specific application and design requirements. Steel angle beams find common usage in construction, framing, and various structural applications. They are designed to provide stability and support, particularly in load-bearing situations. The thickness of the steel angle beam is crucial as it ensures its strength and ability to bear the intended load without any deformation or failure. Engineers consider several factors, such as the maximum load, beam length, steel material properties, and the required safety factor for the application, to determine the minimum thickness. Through mathematical calculations and structural analysis, they establish the appropriate thickness that fulfills the necessary structural requirements. It is important to note that specific industry standards and building codes must be adhered to when designing and constructing steel angle beams. These standards provide guidelines and requirements for minimum thickness, tolerances, dimensions, and connection details. Hence, it is always advisable to consult a qualified structural engineer or professional in the field to determine the minimum thickness of a steel angle beam based on the project's specific requirements. They consider all relevant factors and ensure that the beam is designed and constructed to provide the required strength and safety.
Q:What are the different grades of steel used for manufacturing steel angles?
The different grades of steel used for manufacturing steel angles include A36, A572, A588, and A992.
Q:Can steel angles be used for manufacturing playground equipment?
Indeed, playground equipment can be manufactured using steel angles. Steel angles, renowned for their robustness and endurance, are extensively utilized in construction and manufacturing industries. These angles can be employed to construct the framework and support structures of diverse playground equipment, including slides, climbing frames, and swing sets. The adaptability of steel angles enables the production of secure and steadfast playground equipment capable of enduring rigorous utilization and adverse weather conditions. Furthermore, steel angles can be effortlessly welded, cut, and molded to meet precise design specifications, rendering them an ideal preference for playground equipment manufacturers.

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