Find the Center, Transverse Axis, Vertices, and Foci of the Hyperbola

question 17

Multiple Choice

Find the center, transverse axis, vertices, and foci of the hyperbola.
- $$\frac { x ^ { 2 } } { 121 } - \frac { y ^ { 2 } } { 25 } = 1$$

• A) center at \(( 0,0 )\)
• transverse axis is \(y\)-axis
• vertices at \(( 0 , - 11 )\) and \(( 0,11 )\)
• foci at \(( - \sqrt { 146 } , 0 )\) and \(( \sqrt { 146 } , 0 )\)
• B) center at \(( 0,0 )\)
• transverse axis is \(\mathrm { x }\)-axis
• vertices at \(( - 11,0 )\) and \(( 11,0 )\)
• foci at \(( - 5,0 )\) and \(( 5,0 )\)
• C) center at \(( 0,0 )\)
• transverse axis is \(x\)-axis
• vertices at \(( - 5,0 )\) and \(( 5,0 )\)
• foci at \(( - \sqrt { 146 } , 0 )\) and \(( \sqrt { 146 } , 0 )\)
• D) center at \(( 0,0 )\)
• transverse axis is \(x\)-axis
• vertices at \(( - 11,0 )\) and \(( 11,0 )\)
• foci at \(( - \sqrt { 146 } , 0 )\) and \(( \sqrt { 146 } , 0 )\)

Understand key strategies and dynamics of chairing multiparty negotiations effectively.

Recognize the role and perception of a single negotiator within multiparty negotiations.

Identify attributes of effective group negotiation and the importance of clear communication.

Understand the challenges of conflict management and agreement renegotiations in multiparty scenarios.

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Definitions:

Dynamic Density

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