The Height Of A Triangle Is 4 In. Greater Than Twice Its Base. The Area Of The Triangle Is No More Than 168 In.2. Which Inequality Can Be Used To Find The Possible Lengths, X, Of The Base Of The Triangle?

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The Height Of A Triangle Is 4 In. Greater Than Twice Its Base. The Area Of The Triangle Is No More Than 168 In.2. Which Inequality Can Be Used To Find The Possible Lengths, X, Of The Base Of The Triangle?. In this case, we are given that the height is 4 inches greater than twice the base. Use the formula for the area and the inequality \\frac {1} {2} x (2x + 4) ≤ 168.

The height of a triangle is 4 m more than twice the length of the base
The height of a triangle is 4 m more than twice the length of the base from brainly.com

H = 2b + 4 we also know that the area of the triangle is 168 square inches. Express the height in terms. The area of a triangle can be calculated using the formula a = (1/2) * base * height.

Let X Be The Length Of The Base Of The Triangle In Inches.


See an example problem with solution and explanation. Express the height in terms. Then, according to the given information, the height of the triangle is 4 4 4 inches greater than twice its base, which means the height is 2 x + 4 2x+4 2 x + 4 inches.

Given That The Height Of The Triangle Is 4 Inches Greater Than Twice Its Base, We Can Express This Relationship As:


To find the base of the triangle, we can use the formula for the area of a triangle, which is given by: H = 2b + 4 we also know that the area of the triangle is 168 square inches. We know the area (a) is 168 square inches.

Find The Possible Lengths Of The Base Of A Triangle Given Its Height And Area.


The height is expressed as 4 inches greater than twice the base. Learn how to use the area formula and the triangle inequality theorem to find the possible lengths of the base of a triangle. The area of a triangle can be calculated using the formula a = (1/2) * base * height.

In This Case, We Are Given That The Height Is 4 Inches Greater Than Twice The Base.


Use the formula for the area and the inequality \\frac {1} {2} x (2x + 4) ≤ 168.