Understanding Symmetry in Math Equations: Why XY = UT Equally Applies to UT = XY

If XY = UT, then UT = XY

Symmetric Property of Equality

Yes, if XY = UT, then UT = XY, because the equation is symmetrical. This means that both sides of the equation are interchangeable.

For example, let’s assume that XY = 6 and UT = 6.

If we substitute XY in the equation, we get:

XY = UT

6 = UT

Now, if we substitute UT in the equation, we get:

UT = XY

6 = XY

Both equations are true, so we can conclude that UT = XY when given that XY = UT.

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