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How would you describe a direct proof in geometry?
A.
A process of collecting evidence through observation and experiment, then analyzing it to prove a statement
B.
A systematic way of showing that a statement must be true because all the alternatives are false
C.
A precise method of distinguishing between one term and all other terms
D. A logical chain of steps, supported by postulates, definitions, and theorems, to prove a statement is true

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Final answer:

A direct proof in geometry involves a logical chain of steps using known facts and properties to prove a statement is true.


Step-by-step explanation:

A direct proof in geometry is described as a logical chain of steps, supported by postulates, definitions, and theorems, to prove a statement is true. It involves using known facts and properties to show the validity of the statement being proven. For example, if we want to prove that the opposite sides of a parallelogram are congruent, we would use the definition of a parallelogram and properties of congruent triangles to establish the equality of the opposite sides.


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