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  • Q2801
    Lever: Differentiability at a pointConcept: Greatest-integer and step functions

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    [Q71 · Apr · 2022]
  • Q2802
    NDA Maths strategy

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    [Q72 · Apr · 2022]
  • Q2803
    NDA Maths strategyConcept: Standard functions and their graphs

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    [Q73 · Apr · 2022]
  • Q2804
    NDA Maths strategyConcept: The standard limits to memorise

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    [Q74 · Apr · 2022]
  • Q2805
    NDA Maths strategyConcept: 0/0 by factoring, cancelling, and rationalising

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    [Q75 · Apr · 2022]
  • Q2806
    NDA Maths strategyConcept: Increasing and decreasing intervals

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    [Q76 · Apr · 2022]
  • Q2807
    NDA Maths strategyConcept: Critical points and the derivative tests

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    [Q77 · Apr · 2022]
  • Q2808
    NDA Maths strategy

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    [Q78 · Apr · 2022]
  • Q2809
    Lever: AM-GM / mean inequalities (incl. x + 1/x ≥ 2)Concept: AM-GM: the calculus-free shortcut

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    [Q79 · Apr · 2022]
  • Q2810
    NDA Maths strategy

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    [Q80 · Apr · 2022]
  • Q2811
    NDA Maths strategy

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    [Q81 · Apr · 2022]
  • Q2812
    NDA Maths strategy

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    [Q82 · Apr · 2022]
  • Q2813
    NDA Maths strategy

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    [Q83 · Apr · 2022]
  • Q2814
    NDA Maths strategy

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    [Q84 · Apr · 2022]
  • Q2815
    NDA Maths strategy

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    [Q85 · Apr · 2022]
  • Q2816
    Lever: Double / half-angle formulas

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    [Q86 · Apr · 2022]
  • Q2817
    NDA Maths strategy

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    [Q87 · Apr · 2022]
  • Q2818
    NDA Maths strategy

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    [Q88 · Apr · 2022]
  • Q2819
    NDA Maths strategy

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    [Q89 · Apr · 2022]
  • Q2820
    NDA Maths strategy

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    [Q90 · Apr · 2022]
  • Set · 3 questions
    Consider the following for the next three (03) items that follow: The plane 6x+ky+3z−12=06x+ky+3z-12=06x+ky+3z−12=0 where keq0k eq0keq0 meets the coordinate axes at AAA, BBB and CCC respectively. The equation of the sphere passing through the origin and AAA, BBB, CCC is x2+y2+z2−2x−3y−4z=0x^2+y^2+z^2-2x-3y-4z=0x2+y2+z2−2x−3y−4z=0.
    • Q2821
      NDA Maths strategyConcept: Sphere and a plane — tangency and sections

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      [Q91 · Apr · 2022]
    • Q2822
      NDA Maths strategyConcept: Sphere and a plane — tangency and sections

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      [Q92 · Apr · 2022]
    • Q2823
      NDA Maths strategyConcept: Sphere and a plane — tangency and sections

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      [Q93 · Apr · 2022]
  • Set · 2 questions
    Consider the following for the next two (02) items that follow: Let the plane 2xk+2y3+z3=2\frac{2x}{k}+\frac{2y}{3}+\frac{z}{3}=2k2x​+32y​+3z​=2 pass through the point (2,3,−6)(2,3,-6)(2,3,−6).
    • Q2824
      NDA Maths strategyConcept: Equation of a plane and its normal

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      [Q94 · Apr · 2022]
    • Q2825
      NDA Maths strategyConcept: Equation of a plane and its normal

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      [Q95 · Apr · 2022]
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