The problem is asking for the surface area of the larger rectangular prism. The figures are similar, which means their sides are proportional.

Step 1: Find the ratio of the sides. The ratio is 6m/2m = 3.

Step 2: The ratio of the areas of similar figures is the square of the ratio of their corresponding sides. So, the ratio of the areas is 3^2 = 9.

Step 3: Multiply the surface area of the smaller figure by the ratio of the areas to find the surface area of the larger figure. So, S2 = S1 * 9 = 16m^2 * 9 = 144m^2.

So, the surface area of the larger rectangular prism is 144 square meters.

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The problem is asking for the surface area of the larger rectangular prism. The figures are similar, which means their sides are proportional.

Step 1: Find the ratio of the sides. The ratio is 6m/2m = 3.

Step 2: The ratio of the areas of similar figures is the square of the ratio of their corresponding sides. So, the ratio of the areas is 3^2 = 9.

Step 3: Multiply the surface area of the smaller figure by the ratio of the areas to find the surface area of the larger figure. So, S2 = S1 * 9 = 16m^2 * 9 = 144m^2.

So, the surface area of the larger rectangular prism is 144 square meters.

Knowee AI · Accepted Answer

The problem is asking for the surface area of the larger rectangular prism. The figures are similar, which means their sides are proportional.

Step 1: Find the ratio of the sides. The ratio is 6m/2m = 3.

Step 2: The ratio of the areas of similar figures is the square of the ratio of their corresponding sides. So, the ratio of the areas is 3^2 = 9.

Step 3: Multiply the surface area of the smaller figure by the ratio of the areas to find the surface area of the larger figure. So, S2 = S1 * 9 = 16m^2 * 9 = 144m^2.

So, the surface area of the larger rectangular prism is 144 square meters.

The figures below are similar.2 m6 mS1 = 16 m2 S2 = ?What is the surface area of the larger rectangular prism?

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