Surface area formula triangular prism how to#
Surface area formula triangular prism code#

For instance, a triangular base prism will have 3 other sides aside from its identical top and base. It also comprises rectangular surfaces depending on the number of sides the prism base has. Triangular PrismĪ triangular prism has 5 faces including 2 triangular faces and 3 rectangular ones.Īn image of a triangular prism, Vaia Originals Rectangular PrismĪ rectangular prism has 6 faces, all of which are rectangular.Īn image of a rectangular prism, Vaia Originals Pentagonal PrismĪ pentagonal prism has 7 faces including 2 pentagonal faces and 5 rectangular faces.Īn image of a pentagonal prism, Vaia Originals Trapezoidal PrismĪ trapezoidal prism has 6 faces including 2 trapezoidal faces and 4 rectangular ones.Īn image of a trapezoidal prism, Vaia Originals Hexagonal PrismĪ hexagonal prism has 8 faces including 2 hexagonal faces and 6 rectangular faces.Īn image of a hexagonal prism, Vaia Originals In general, it can be said that all polygons can become prisms in 3D and hence their total surface areas can be calculated. There are many different types of prisms that obey the rules and formula mentioned above. I hope this article helps you to learn the concept in a better way.The total surface area of a prism is the sum of twice its base area and the product of the perimeter of the base and the height of the prism. In this article, we have tried to explain the approach to calculate the surface area of a triangular prism with sides of triangular face as input along with the length, base, and height.

Surface area formula triangular prism code#

Space complexity: O(1), As the code uses a fixed number of variables to store input values and results, regardless of the size of the input. Time complexity: O(1), As this code performs a fixed number of calculations, regardless of the size of the input. Output The surface area of the triangular prism is: 126 calculate the surface area of the triangular prismĭouble surface_area_of_triangular_faces= base * height ĭouble surface_area_of_rectangular_faces= length * perimeter ĭouble surface_area_of_triangular_prism = surface_area_of_triangular_faces+ surface_area_of_rectangular_faces Ĭout << 'The surface area of the triangular prism is: ' << surface_area_of_triangular_prism << endl The length * perimeter covers the remaining surface area.įinally, we will print the calculated surface area −Ĭ++ Program for calculating the Surface Area of a Triangular Prism #include ĭouble base = 3, height = 6, length = 9, side1 = 3, side2 = 4, side3 = 5

So for two triangular faces, total surface area = base * height. Here, for one triangular face of a prism, the surface area= 0.5 * base * height. Surface_area = (base * height) + (length * (side1 + side2 + side3)) Next, we will calculate the area of the triangular prism using the formula − Side3 − length of the third side of the triangle Side2 − length of the second side of the triangle Side1 − length of the first side of the triangle The variables needed are −Īpart from these we also need the input for all three sides of the triangle −

Here we need to take input for six variables as we are working with a triangular prism. Let’s try to figure out the steps involved in writing the program, in other words, let’s write a step-by-step algorithm. The formula for calculating the surface area of a triangular prism is − Look at the diagram below of a triangular prism, and observe the image, the edges, and the faces. Thus, we as programmers might need to calculate the surface area of a triangular prism in some cases, to ensure accuracy and precision. Physics simulations − The surface area of a triangular prism may be a crucial metric in some physics simulations, such as those involving fluid dynamics or electromagnetic fields. Mathematics and geometry − Programmers working on math or geometry-related projects may need to compute the surface area of a triangular prism as part of their algorithms. Some of the common scenarios are listed below −ģD graphics and animation − While constructing 3D models, animators and game developers may need to compute the surface area of a triangular prism in order to correctly represent it in a virtual world.Įngineers and architects may need to determine the surface area of a triangular prism while designing structures such as buildings or bridges. It might seem very basic to calculate the surface area of a triangular prism, but there are various areas where programmers may feel the need for it.

Surface area formula triangular prism how to#

Let us see how to write a program to calculate the Surface Area of a Triangular Prism.