No, it is not possible to construct a triangle whose sides are 3. 5 cm 9. 2 cm and 5. 3 cm. Because the sum of the triangle's two sides, 3.5 cm and 5.3 cm, is not greater than the third side, 9.2 cm, the triangle cannot exist.
<h3>Define sides of triangle.</h3>
A triangle has three vertices, which connect the triangle's sides, which are all straight lines. The sides of a triangle are, in other words, line segments that converge at the triangle's vertices. An "opposite" side in a right triangle is the one that is across from a specific angle, and an "adjacent" side is the one that is next to a specific angle. The hypotenuse is the longest side in a right triangle.
Given,
Sides 3.5cm, 5.3 cm and 9.2 cm
Sum = 3.5 + 5.3
Sum = 8.8
There are three sides offered, with dimensions of 3.5 cm, 5.3 cm, and 9.2 cm. The third side is always greater than the sum of any two triangle sides, as we are all aware of. Because the sum of the triangle's two sides, 3 cm and 5 cm, is not greater than the third side, 8 cm, the triangle cannot exist.
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