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12 votes
Solve for the area:



32 cm^2
16 cm
32 cm
16 cm^2

Solve for the area: 32 cm^2 16 cm 32 cm 16 cm^2-example-1
User EQuimper
by
4.9k points

2 Answers

6 votes

Given :

  • Base of triangle = 8 cm
  • Height of triangle = 4 cm


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To Find :

  • Area of triangle = ?


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Solution :

As, we have :

  • Base of triangle, b = 8 cm
  • Height of triangle, h = 4 cm


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So, to find area of triangle we have a formula :


\large \underline{\boxed{\bf{Area_((triangle)) = (1)/(2) * b * h}}}


\tt : \implies Area = (1)/(2) * 8 \: cm * 4 \: cm


\tt : \implies Area = (1)/(2) * 32 \: cm^2


\tt : \implies Area = \cancel{(32)/(2)} \: cm^2


\tt : \implies Area = 16 \: cm^2


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Hence, area of given triangle is 16 cm².

Solve for the area: 32 cm^2 16 cm 32 cm 16 cm^2-example-1
User Ekos
by
4.5k points
10 votes

The area of triangle ABC is
16 cm^2

To find the area of triangle ABC, you can use the formula for the area of a triangle, which is 1/2 * base * height.

The area of triangle ABC is
16 cm^2

To find the area of triangle ABC, we can use the formula for the area of a triangle, which is 1/2 * base * height.

In this case, the base of the triangle is BC and the height is AM.

Since AM is perpendicular to BC and forms a right angle at M, AM is the height of the triangle.

Therefore, the area of triangle ABC is:

Area = 1/2 * BC * AM

Area = 1/2 * 8 cm * 4 cm

Area =
16 cm^2

Therefore, the correct answer is B.
16 cm^2

The probable question may be:

In triangle ABC, Side BC=8cm, a perpendicular line is drawn from point A to BC as AM=4cm, angle AMC=90 degree . Find the area of triangle.

A.
32 cm^2

B. 16 cm

C. 32 cm

D.
16 cm^2

User Binu Vijayan
by
4.8k points