**Instructions:**

- Enter the values for the base length, height, and length of the triangular prism.
- Select the desired units for each input (millimeters, centimeters, meters, kilometers, inches, feet, or yards).
- Click the "Calculate" button to perform the calculations.
- View the results for the volume, surface area, and lateral surface area in the selected units.
- A graphical representation of the results is displayed in the chart.
- Your calculation history is recorded below.
- Use the "Clear Results" button to reset the form and chart.
- Click "Copy Results" to copy the calculated results to the clipboard.

**Results:**

Volume:

Surface Area:

Lateral Surface Area:

**Graphical Representation:**

**Calculation History:**

## What is Triangular Prism?

A triangular prism is a three-dimensional geometric shape that has two identical triangular bases and three rectangular faces. The triangular bases are parallel to each other, and the rectangular faces connect the corresponding edges of the two triangular bases. It is a type of prism because it has the same cross-section throughout its length.

Key features of a triangular prism include:

**Two Triangular Bases**: The triangular prism has two congruent (identical) triangular bases, which are parallel to each other. These bases serve as the top and bottom faces of the prism.**Three Rectangular Faces**: The three rectangular faces of the triangular prism connect the corresponding edges of the two triangular bases. These rectangular faces are perpendicular to the triangular bases.**Edges**: The triangular prism has nine edges in total. Three edges are associated with each triangular base, and three vertical edges connect the corresponding vertices of the triangular bases.**Vertices**: A triangular prism has six vertices or corners, where the edges meet. Each vertex is shared by two edges and two faces.

## All Formulae Related to Triangular Prism

**Key Variables:**

**B:**Base area of the triangle (square units)**h:**Height of the prism (perpendicular distance between the triangular bases) (units)**l:**Length of the prism (distance between the two triangular faces) (units)**P:**Perimeter of the triangle (units)**s1, s2, s3:**Side lengths of the triangle (units)**V:**Volume of the prism (cubic units)**SA:**Surface area of the prism (square units)**LA:**Lateral surface area of the prism (excluding the bases) (square units)

**Fundamental Formulae:**

**Volume (V):**- V = B * h

**Lateral Surface Area (LA):**- LA = P * l

**Total Surface Area (SA):**- SA = LA + 2B

**Formulae for Triangular Base:**

**Base Area (B):**- B = (1/2) * s1 * s2 (assuming a right triangle with legs s1 and s2)
- B = √(s(s – s1)(s – s2)(s – s3)) (Heron’s formula for any triangle with sides s1, s2, s3, and semi-perimeter s = (s1 + s2 + s3)/2)

**Perimeter (P):**- P = s1 + s2 + s3

## Applications of Triangular Prism Calculator in Various Fields

A Triangular Prism Calculator can be a valuable tool in various fields and industries where calculations related to triangular prisms are required. Here are some applications of a Triangular Prism Calculator in different fields:

**Architecture and Construction**:- Calculating the volume and surface area of triangular prism-shaped architectural elements, such as roofs and awnings.

**Engineering**:- Analyzing structures with triangular prism components, such as trusses and beams, to determine their properties and load-bearing capacities.

**Geometry Education**:- Assisting students and teachers in geometry classes to understand the properties and calculations related to triangular prisms.

**Design and Modeling**:- Using triangular prisms in 3D modeling software to create and analyze objects and structures in design and engineering projects.

**Manufacturing**:- Determining the dimensions and volumes of triangular prism-shaped components in manufacturing processes, including materials needed for fabrication.

**Packaging Industry**:- Optimizing packaging design by calculating the volume and surface area of triangular prism-shaped packaging containers.

**Mining and Geology**:- Analyzing geological formations with triangular prism shapes and calculating their volumes for resource estimation.

## Benefits of Using the Triangular Prism Calculator

Using a Triangular Prism Calculator offers several benefits across various fields and applications where calculations related to triangular prisms are needed. Here are some of the key advantages:

**Accuracy**: Triangular Prism Calculators provide precise and error-free calculations, eliminating manual calculation errors and ensuring accurate results.**Time Savings**: These calculators automate complex calculations, saving significant time compared to manual calculations. This is particularly valuable in time-sensitive situations.**Consistency**: Triangular Prism Calculators maintain consistency in calculations, reducing the risk of discrepancies and ensuring uniformity in design and analysis.**Ease of Use**: Most Triangular Prism Calculators are user-friendly and straightforward, making them accessible to users with varying levels of technical expertise.**Educational Tool**: Triangular Prism Calculators serve as educational tools, helping students and educators understand the geometry and properties of triangular prisms and apply them to real-world scenarios.**Efficiency in Design**: Engineers and designers can use these calculators to efficiently design and analyze structures and components that involve triangular prisms, ensuring optimal dimensions and performance.**Optimization**: Professionals in various industries can optimize materials, resources, and processes by accurately calculating volumes, surface areas, and other properties of triangular prisms.**Problem Solving**: Triangular Prism Calculators simplify problem-solving in fields such as architecture, construction, engineering, and manufacturing by providing quick and accurate solutions.

## References

**“Beyond Pyramids: Triangular Prisms in Crystallography and Material Science”**by Journal of Applied Crystallography**“From Architecture to Origami: Triangular Prisms in Design and Creativity”**by Leonardo Journal of Creativity and Science

Last Updated : 27 February, 2024

Sandeep Bhandari holds a Bachelor of Engineering in Computers from Thapar University (2006). He has 20 years of experience in the technology field. He has a keen interest in various technical fields, including database systems, computer networks, and programming. You can read more about him on his bio page.

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