Solved

Select the Standard Form of the Equation of the Parabola y2=−495xy ^ { 2 } = - \frac { 49 } { 5 } x

Question 97

Multiple Choice

Select the standard form of the equation of the parabola and determine the coordinates of the focus. ​​ Select the standard form of the equation of the parabola and determine the coordinates of the focus. ​​ ​ A) y ^ { 2 } = - \frac { 49 } { 5 } x ;Focus: \left( \frac { 49 } { 20 } , 0 \right) B) y ^ { 2 } = \frac { 49 } { 5 } x ;Focus: \left( \frac { 49 } { 20 } , 0 \right) C) y ^ { 2 } = - \frac { 49 } { 5 } x ;Focus: \left( - \frac { 49 } { 20 } , 0 \right) D) x ^ { 2 } = - \frac { 49 } { 5 } y Focus: \left( \frac { 49 } { 20 } , 0 \right) E) x ^ { 2 } = \frac { 49 } { 5 } y ;Focus: \left( \frac { 49 } { 20 } , 0 \right) ​


A) y2=−495xy ^ { 2 } = - \frac { 49 } { 5 } x ;Focus: (4920,0) \left( \frac { 49 } { 20 } , 0 \right)
B) y2=495xy ^ { 2 } = \frac { 49 } { 5 } x ;Focus: (4920,0) \left( \frac { 49 } { 20 } , 0 \right)
C) y2=−495xy ^ { 2 } = - \frac { 49 } { 5 } x ;Focus: (−4920,0) \left( - \frac { 49 } { 20 } , 0 \right)
D) x2=−495yx ^ { 2 } = - \frac { 49 } { 5 } y Focus: (4920,0) \left( \frac { 49 } { 20 } , 0 \right)
E) x2=495yx ^ { 2 } = \frac { 49 } { 5 } y ;Focus: (4920,0) \left( \frac { 49 } { 20 } , 0 \right)

Correct Answer:

verifed

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Related Questions

Q92: Give the coordinates of the circle's

Q93: The revenue (in dollars)generated by the

Q94: Find the standard form of the

Q95: Use a graphing utility to graph

Q96: Match the equation with its graph.

Q98: Find the vertex,focus,and directrix of the

Q99: As a speeding train crosses a

Q100: A semielliptical arch over a tunnel for

Q101: Find the vertex and focus of

Q102: Find the standard form of the equation