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Here are the steps to solve this problem:
1) Since ED is tangent at C, ∠ECD = 90° (property of tangents)
2) ∆OCD ~ ∆OED (AA similarity)
3) Corresponding parts are proportional:
OC/OD = OC/OE
Cross multiply: OC×OE = OD×OC
Divide both sides by OC: OE = OD
4) Given DE = 20, OE = OD = 20/2 = 10
5) ∠ACD = ∠AED (inscribed angles on the same arc)
6) ∆ACD ~ ∆AED (AA similarity)
7) Corresponding parts are proportional
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Métodos Sistema Diédrico
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Here are the steps to solve this problem:
1) Since ED is tangent at C, ∠ECD = 90° (property of tangents)
2) ∆OCD ~ ∆OED (AA similarity)
3) Corresponding parts are proportional:
OC/OD = OC/OE
Cross multiply: OC×OE = OD×OC
Divide both sides by OC: OE = OD
4) Given DE = 20, OE = OD = 20/2 = 10
5) ∠ACD = ∠AED (inscribed angles on the same arc)
6) ∆ACD ~ ∆AED (AA similarity)
7) Corresponding parts are proportional
Coordinate geometry
The document discusses topics in coordinate geometry including slopes, length of line segments, midpoints, and proofs. It provides formulas and examples for calculating slopes, lengths of lines, and midpoints. It also discusses using an analytical approach to prove geometric theorems through using coordinates, formulas, and algebraic manipulations rather than relying solely on diagrams.
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