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  3. Geometry uses conditional statements that can be symbolically written as p → q (read as “if, then”). “If” is the hypothesis, and “then” is the conclusion. The conclusion is sometimes written before the hypothesis. Does not always have to include the words “if” and “then.”
    www.ck12.org/studyguides/geometry/conditional-st…
    A conditional statement in geometry is an “if-then” statement. The part of the statement that follows “if” is called the hypothesis, and the part of the statement that follows “then” is called the conclusion. We also represent conditional statements symbolically.
    riseandsine.com/conditional-statements-in-geometry/
    Much of geometry can be explained using conditional statements, and it is important to understand them. For example, "if a polygon has three sides, then it is a triangle" is a conditional statement. A conditional statement has two parts, the hypothesis and the conclusion. The hypothesis is the "if" clause of the statement.
    www.sparknotes.com/math/geometry3/logicstatem…
     
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  6. WEBLearn how to write and analyze conditional statements in geometry with examples and symbols. Find free resources for teaching and practicing conditional statements and related concepts.

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