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Arts (English Medium) Class 11 - CBSE Question Bank Solutions

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Find the vertex, focus, axis, directrix and latus-rectum of the following parabolas 

y2 − 4y − 3x + 1 = 0 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the vertex, focus, axis, directrix and latus-rectum of the following parabola

y2 − 4y + 4x = 0 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

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Find the vertex, focus, axis, directrix and latus-rectum of the following parabola 

 y2 + 4x + 4y − 3 = 0 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the vertex, focus, axis, directrix and latus-rectum of the following parabola

y2 = 8x + 8

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the vertex, focus, axis, directrix and latus-rectum of the following parabola

y2 = 8x + 8y

 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the vertex, focus, axis, directrix and latus-rectum of the following parabola 

 4 (y − 1)2 = − 7 (x − 3) 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the vertex, focus, axis, directrix and latus-rectum of the following parabola 

 y2 = 5x − 4y − 9 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the vertex, focus, axis, directrix and latus-rectum of the following parabola 

x2 + y = 6x − 14

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

For the parabola y2 = 4px find the extremities of a double ordinate of length 8 p. Prove that the lines from the vertex to its extremities are at right angles. 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the length of the line segment joining the vertex of the parabola y2 = 4ax and a point on the parabola where the line-segment makes an angle θ to the x-axis.  

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Write the axis of symmetry of the parabola y2 = x

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Write the distance between the vertex and focus of the parabola y2 + 6y + 2x + 5 = 0. 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Write the length of the chord of the parabola y2 = 4ax which passes through the vertex and is inclined to the axis at \[\frac{\pi}{4}\] 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Write the coordinates of the vertex of the parabola whose focus is at (−2, 1) and directrix is the line x + y − 3 = 0.

 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

If the coordinates of the vertex and focus of a parabola are (−1, 1) and (2, 3) respectively, then write the equation of its directrix. 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

In the parabola y2 = 4ax, the length of the chord passing through the vertex and inclined to the axis at π/4 is

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

The directrix of the parabola x2 − 4x − 8y + 12 = 0 is

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

The equation of the parabola with focus (0, 0) and directrix x + y = 4 is 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

The vertex of the parabola (y − 2)2 = 16 (x − 1) is 

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the line parallel to x-axis and passing through (3, −5).

[9] Straight Lines
Chapter: [9] Straight Lines
Concept: undefined >> undefined
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