Triangle Classification: Determining if a Triangle is Isosceles from its Diagram

Is the triangle in the diagram isosceles?

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Step-by-step video solution

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00:00 Determine whether the triangle is acute-angled
00:04 This angle appears to be greater than 90° according to the drawing (obtuse)
00:20 Proceed to examine the next angle
00:25 According to the drawing, it's less than 90° (acute)
00:37 The triangle is obtuse-angled, and this is the solution to the question

Step-by-step written solution

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1

Understand the problem

Is the triangle in the diagram isosceles?

2

Step-by-step solution

To solve the problem of determining whether the triangle in the diagram is isosceles, we first recall that an isosceles triangle is defined by having at least two equal sides or two equal angles.

Upon examining the diagram provided, we observe the triangle visually. The problem does not provide specific side lengths or angle measures, so we base our analysis on observation. In the case of an abstract or stylized diagram, typically isosceles properties would be noted or visually apparent (equal ticks on sides, angles marked as equal, etc.).

There are no such visible indicators of equal side lengths or equal angles in the diagram provided. Without explicit indications or data, the triangle appears to have all sides and angles different.

Therefore, the triangle in the diagram is not an isosceles triangle.

3

Final Answer

No

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In a right triangle, the side opposite the right angle is called....?

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