Math Problem Statement

直交する二辺の長さが1の直角二等辺三角形△1と、底辺の長さが1で残りの二辺の長さが等しい二等辺三角形△2は Δ1 = SA±(2) Δ2 かどうか判定せよ。

Solution

The text in the image appears to be a math problem in Japanese. Here's a translation:

Problem: Two right-angled isosceles triangles, 1\triangle_1 and 2\triangle_2, have legs of length 1. The base length of 2\triangle_2 is also 1, while the remaining two sides are equal in length. How can you determine the relationship between 1\triangle_1 and 2\triangle_2?

The equation at the bottom seems to show a comparison between the two triangles:
Δ1=SA±(2)Δ2\Delta_1 = \text{SA}\pm(2) \Delta_2

It seems like a geometric comparison is being made between these two triangles.

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Math Problem Analysis

Mathematical Concepts

Geometry
Right-Angled Triangles
Isosceles Triangles

Formulas

Pythagorean Theorem
Properties of Isosceles Triangles

Theorems

Theorem of Similarity in Triangles

Suitable Grade Level

High School