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The height of the triangle shown is about 11 meters.Calculate the approximate area of the triangle.View Image DescriptionA triangle ABC on a coordinate plane. It has sides labeled 16 m, 22 m, and 12 m.The side opposite angle A is 16 m.The side opposite angle B is 22 m.The side opposite angle C is 12 m.The height of the triangle is indicated by a dashed line that extends from angle B, through the interior of the triangle to side AC. It is labeled 11 m.121 square meters242 square meters100 square meters95 square meters

Question

The height of the triangle shown is about 11 meters.Calculate the approximate area of the triangle.View Image DescriptionA triangle ABC on a coordinate plane. It has sides labeled 16 m, 22 m, and 12 m.The side opposite angle A is 16 m.The side opposite angle B is 22 m.The side opposite angle C is 12 m.The height of the triangle is indicated by a dashed line that extends from angle B, through the interior of the triangle to side AC. It is labeled 11 m.121 square meters242 square meters100 square meters95 square meters

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Solution

The area of a triangle is calculated by the formula: 1/2 * base * height. In this case, the base of the triangle is 16 meters and the height is 11 meters.

So, the area of the triangle would be: 1/2 * 16m * 11m = 88 square meters.

However, none of the options provided (121 square meters, 242 square meters, 100 square meters, 95 square meters) match this calculation. There might be a mistake in the question or the provided options.

This problem has been solved

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