Respuesta :
Answer: No solution
A 'triangle' with side lengths of 22, 32, and 55 is no solution because it cannot form a triangle. In order for it to be a triangle, the sum of the two shorter side lengths must be greater than the longest side length.
22 + 32 < 55
54 < 55
A 'triangle' with side lengths of 22, 32, and 55 is no solution because it cannot form a triangle. In order for it to be a triangle, the sum of the two shorter side lengths must be greater than the longest side length.
22 + 32 < 55
54 < 55
The triangle with the side lengths 22 units, 32 units and 55 units has no solution
How to determine the type of triangle?
The side lengths are given as:
22 units, 32 units and 55 units
To determine the type of the triangle, we make use of the following triangle inequality
x + y > z
Where the longest side is z.
So, we have:
22 + 32 > 55
Evaluate the sum
54 > 55
The above inequality is false.
Hence, the triangle has no solution
Read more about triangle inequality at:
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