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NIMCET Previous Year Questions (PYQs)

NIMCET Ellipse PYQ

NIMCET PYQ
If S and S' are foci of the ellipse , B is the end of the minor axis and BSS' is an equilateral triangle, then the eccentricity of the ellipse is 





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NIMCET Previous Year PYQNIMCET NIMCET 2019 PYQ

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NIMCET PYQ
Equation of the tangent from the point (3,−1) to the ellipse 2x2 + 9y2 = 3 is





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NIMCET Previous Year PYQNIMCET NIMCET 2019 PYQ

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NIMCET PYQ
If (4, 3) and (12, 5) are the two foci of an ellipse passing through the origin, then the eccentricity of the ellipse is





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NIMCET Previous Year PYQNIMCET NIMCET 2024 PYQ

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NIMCET PYQ
The equation $3x^2 + 10xy + 11y^2 + 14x + 12y + 5 = 0$ represents





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NIMCET Previous Year PYQNIMCET NIMCET 2024 PYQ

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NIMCET PYQ
The eccentricity of an ellipse, with its center at the origin is $\frac{1}{3}$ . If one of the directrices is $x=9$, then the equation of ellipse is:





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NIMCET Previous Year PYQNIMCET NIMCET 2022 PYQ

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NIMCET PYQ
The locus of the point of intersection of tangents to the ellipse $\frac{x^2}{a^2}+\frac{y^2}{b^2}=1$ which meet right angles is





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NIMCET Previous Year PYQNIMCET NIMCET 2021 PYQ

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NIMCET PYQ
The eccentric angle of the extremities of latus-rectum of the ellipse $\frac{{x}^2}{{a}^2}^{}+\frac{{y}^2}{{b}^2}^{}=1$ are given by 





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NIMCET Previous Year PYQNIMCET NIMCET 2021 PYQ

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NIMCET PYQ
The tangent to an ellipse x2 + 16y2 = 16 and making angel 60° with X-axis is:





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NIMCET Previous Year PYQNIMCET NIMCET 2020 PYQ

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