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Lateral Surface Area of a Cuboid. The lateral surface area of a cuboid is the sum of 4 planes of a rectangle, leaving the top (upper) and the base (lower) surface. Mathematically, the Lateral Surface Area of a cuboid (LSA) is given as: Lateral Surface Area of a cuboid (LSA) = 2 (lh + wh) = 2 h (l + w) square units.
What is the Lateral Surface Area of a Cuboid? The lateral surface area of a cuboid is the value of the surface area of a cuboid excluding its top and bottom surfaces. The formula for the lateral surface area of a cuboid is expressed as, 2h(l + w) where l = length, w = width, and h = height of the cuboid. Where to Find the Surface Area of Cuboid ...
The surface area of the cuboidal box can be divided into two types namely lateral surface area and total surface area. The formulas for these can be derived from the figure given below. Let l, b and h be the length, breadth and height of a cuboid respectively.
The lateral surface area (LSA) of a cube is also known as its lateral area. The lateral surface area is expressed in square units. How to Find the Lateral Surface Area of a Cube? Let us consider a cube of edge length 'x'. As each of its faces is a square, the area of each face = x 2 square units. Thus,
Feb 18, 2024 · Lateral surface area of a cuboid. The total surface area of a cuboid is the area of all 6 sides of the cuboid. However, the lateral surface area of a cuboid is the area of only 4 sides (base and top excluded).
The lateral surface area of a cuboid is the total area of all four lateral faces of the cuboid shape. It is calculated using the formula: 2h(l + b) square units, where l = length, b = breadth, and h = height of the cuboid.
The lateral surface area of a cuboid is the total surface area of the cuboid minus the surface area of the bases. Referencing the above figure, the lateral surface area is the surface area of all the unshaded parts of the cuboid.
The lateral surface of a cuboid is the sum of the area of the rectangular faces excluding the top and bottom face; Lateral surface area of a cuboid (LSA) = 2h (l +b) Surface area of a cuboid formula. From the above illustration, the formula for the total surface area of a cuboid can be represented as:
Cuboid has 6 faces: 4 lateral, 2 identical faces at the top and bottom. All faces are rectangular in shape. Opposite faces are parallel. Here, the faces are: ABCD, EFGH, ADEF, BCHG, ABFG and DCHE. The identical faces are ABCD and EFGH; ABFG and DCHE ; ADEF and BCHG. Edges of a cube. A cuboid has 12 edges.
The length, breadth and volume of a cuboid are 8 cm, 6 cm and 192 cm 3 respectively. Find its (i) height, (ii) surface area, and (iii) lateral surface area. Solution: Let the height = h. Then, volume = l × b × h. 192 cm 3 = 8 cm × 6 cm × h. h = \(\frac{192 cm^{3}}{8 × 6 cm^{2}}\) h = \(\frac{192 cm^{3}}{48 cm^{2}}\) h = 4 cm.
