Math, asked by TripleThreatRM, 1 year ago

When developing a plan for a geometric proof, which of the following is not important?

A) Evaluate the given statement(s)
B) Determine the number of steps needed
C) Look carefully at the figure
D) Create a plan for the proof

Answers

Answered by sawakkincsem
13
The answer to this question is option B that is Determination of the number of steps needed.

A geometric verification includes composing contemplated, sensible clarifications that utilization definitions, maxims, proposes, and already demonstrated hypotheses to land at a decision about a geometric articulation. 
Geometric verifications can be composed in one of two ways: two segments, or a section. A passage evidence is just a two-section confirmation written in sentences. Be that as it may, since it is less demanding to forget steps when composing a passage confirmation, we'll take in the two-section technique. 
Two-segment geometric verification comprises of a rundown of articulations, and the reasons that we know those announcements are valid. The announcements are recorded in a segment on the left, and the purposes behind which the announcements can be made are recorded in the correct section. Each progression of the verification (that is, each conclusion that is made) is a line in the two-segment evidence.
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