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Use the Heron's Formula to find the area of the triangle:
Area = √[s(s - a)(s - b)(s - c)] where s = (a + b + c)/2
Let a = 66, b = 48, and c = 44.
Then,
s = (66 + 48 + 44)/2 = 158/2 = 79
Substitute the given values in the area's formula:
Area = √[s(s - a)(s - b)(s - c)]
A = √[79(79 - 66)(79 - 48)(79 - 44)]
A = √[(79)(13)(31)(35)]
A = √1,114,295
A = 1055.601724
A ≈ 1056
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∙ 15y ago
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If the length of a side of a square is doubled how does this effect area?
When you double the length of one side, the area is increased by a factor of four. Example:A square with side lengths of 10 feet has an area of 100 square feet.A square with side lengths of 20 feet has an area of 400 square feet.
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A triangle with side a: 6, side b: 6, and side c: 6 inches has an area of 15.59 square inches.
How does doubling the side lengths of a triangle affect its area?
If you double them all it will be 4 times the area
How do you find the area of a triangle with side lengths?
If you are only given the side lengths of a scalene triangle, it is impossible for you to find for the area, unless you are given more information... like the height of the triangle for example. If this is a right triangle you would like to find the area of, you can multiply the length of each leg with each other, and then divide that product by 2 to conclude the area of the triangle.
What is the area of the triangle with side lengths 50.50 and 60?
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What is the exact area of an equilateral triangle with side lengths of 8 cm?
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How did Heron contribute to math?
he worked on the formula of area of a triangle if you have all 3 side lengths
