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The Lateral Surface Area of a Cube is the sum of areas of its side faces - Learn how to find the lateral area of a cube formula, solved examples, and practice questions.
To find the surface area, draw a net of the rectangular prism. The surface area of the prism is the area of its net. The opposite faces of a rectangular prism are congruent. In the net below, the congruent faces are the same color. A cube has edges measuring 6 centimeters each. Find the surface area of the cube.
This page shows how to use the formula for Lateral Area of a Cube. Instructions: Click on the Example sheet, the Exercise sheet and the Answers sheet in order to view and print them.
The lateral area L of a right prism is represented by the formula: LPh = , where P represents the perimeter of a base and h represents the height of the prism.
Linear Equation: Point-Slope Form y y m x x, where m is the slope and is a point on the line Midpoint of a Segment 1212 22 M xx , yy , where and are the endpoints of the segment Linear Equation: Standard Form Ax By C , where A, B, and C are integers, A and B are not both zero, and A is positive. Pythagorean Theorem a b c2 2 2 Quadratic Formula If
14 Απρ 2016 · Surface area of the cone: 108 T = Base Lateral Area The green area is the lateral area..
The total surface area of a cube is 384 𝑐2. Find: (a) the area of one face of the cube (b) the length of the cube (c) the volume of the cube. Solution: (a) Total Surface Area of Cube = 384 𝑐2 Area of 6 faces = 384 𝑐2 Area of 1 face = 384 𝑐2 ÷6 = 64 𝑐2 (b) Area of 1 face = 64 𝑐2 Length of cube = √64 𝑐=8 𝑐
