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AP ECET Ceramic Tech
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List of top Mathematics Questions on sections of a cone asked in AP ECET Ceramic Tech
The equation of the ellipse with foci at \((\pm 3,0)\) and the eccentricity as \(1/3\) is:
AP ECET Ceramic Tech - 2026
AP ECET Ceramic Tech
Mathematics
sections of a cone
If the parabola \(y^2=4ax\) passes through the point \((3,2)\), then the length of its latus rectum is:
AP ECET Ceramic Tech - 2026
AP ECET Ceramic Tech
Mathematics
sections of a cone
The line \(y=mx+2\) is a tangent to the parabola \(y^2=8x\) if
AP ECET Ceramic Tech - 2026
AP ECET Ceramic Tech
Mathematics
sections of a cone
The length of the latus rectum and eccentricity of the Hyperbola \(9x^2-16y^2=144\) are
AP ECET Ceramic Tech - 2026
AP ECET Ceramic Tech
Mathematics
sections of a cone
The equation of the parabola with focus \((2,0)\) and vertex \((1,0)\) is
AP ECET Ceramic Tech - 2025
AP ECET Ceramic Tech
Mathematics
sections of a cone
If \((2,0)\) is the vertex and \(y\)-axis is the directrix of a parabola, then its focus is
AP ECET Ceramic Tech - 2025
AP ECET Ceramic Tech
Mathematics
sections of a cone
The eccentricity of the ellipse \(16x^2+7y^2=112\) is
AP ECET Ceramic Tech - 2025
AP ECET Ceramic Tech
Mathematics
sections of a cone
The equation of the parabola with focus \((2,0)\) and vertex \((1,0)\) is
AP ECET Ceramic Tech - 2025
AP ECET Ceramic Tech
Mathematics
sections of a cone
If \((2,0)\) is the vertex and \(y\)-axis is the directrix of a parabola, then its focus is
AP ECET Ceramic Tech - 2025
AP ECET Ceramic Tech
Mathematics
sections of a cone
The eccentricity of the ellipse \(16x^2+7y^2=112\) is
AP ECET Ceramic Tech - 2025
AP ECET Ceramic Tech
Mathematics
sections of a cone