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  • Set · 3 questions
    Directions for the following three (03) items : Read the following information and answer the three items that follow : A curve y=memxy = me^{mx}y=memx where m>0m > 0m>0 intersects yyy-axis at a point PPP.
    • Q1726
      NDA Maths strategyConcept: The derivative as a limit (first principles)

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      [Q76 · Sep · 2019]
    • Q1727
      NDA Maths strategyConcept: The derivative as a limit (first principles)

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      [Q77 · Sep · 2019]
    • Q1728
      NDA Maths strategyConcept: The derivative as a limit (first principles)

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      [Q78 · Sep · 2019]
  • Set · 2 questions
    Directions for the following two (02) items : Read the following information and answer the two items that follow : Let f(x)=x2f(x) = x^{2}f(x)=x2, g(x)=tan⁡xg(x) = \tan xg(x)=tanx and h(x)=ln⁡xh(x) = \ln xh(x)=lnx.
    • Q1729
      NDA Maths strategyConcept: Composition of functions

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      [Q79 · Sep · 2019]
    • Q1730
      NDA Maths strategyConcept: Composition of functions

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      [Q80 · Sep · 2019]
  • Q1731
    NDA Maths strategyConcept: Completing the Square for Quadratic Denominators

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    [Q81 · Sep · 2019]
  • Q1732
    NDA Maths strategyConcept: The f-prime-over-f to Log Pattern

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    [Q82 · Sep · 2019]
  • Q1733
    NDA Maths strategyConcept: Eliminating arbitrary constants

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    [Q83 · Sep · 2019]
  • Set · 2 questions
    Directions for the following two (02) items : Read the following information and answer the two items that follow : Consider the equation xy=ex−yx^{y} = e^{x-y}xy=ex−y.
    • Q1734
      NDA Maths strategyConcept: Higher-order derivatives

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      [Q84 · Sep · 2019]
    • Q1735
      NDA Maths strategyConcept: Higher-order derivatives

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      [Q85 · Sep · 2019]
  • Set · 3 questions
    Directions for the following three (03) items : Read the following information and answer the three items that follow : Consider the function f(x)=g(x)+h(x)f(x) = g(x) + h(x)f(x)=g(x)+h(x) where g(x)=sin⁡(x4)g(x) = \sin\left(\dfrac{x}{4}\right)g(x)=sin(4x​) and h(x)=cos⁡(4x5)h(x) = \cos\left(\dfrac{4x}{5}\right)h(x)=cos(54x​).
    • Q1736
      NDA Maths strategyConcept: Periodic functions and their period

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      [Q86 · Sep · 2019]
    • Q1737
      NDA Maths strategyConcept: Periodic functions and their period

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      [Q87 · Sep · 2019]
    • Q1738
      NDA Maths strategyConcept: Periodic functions and their period

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      [Q88 · Sep · 2019]
  • Set · 2 questions
    Directions for the following two (02) items : Read the following information and answer the two items that follow : Consider the function f(x)=3x4−20x3−12x2+288x+1f(x) = 3x^{4} - 20x^{3} - 12x^{2} + 288x + 1f(x)=3x4−20x3−12x2+288x+1.
    • Q1739
      NDA Maths strategyConcept: Increasing and decreasing intervals

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      [Q89 · Sep · 2019]
    • Q1740
      NDA Maths strategyConcept: Increasing and decreasing intervals

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      [Q90 · Sep · 2019]
  • Set · 3 questions
    Directions for the following three (03) items : Read the following information and answer the three items that follow : Let f(x)=x2+2x−5f(x) = x^{2} + 2x - 5f(x)=x2+2x−5 and g(x)=5x+30g(x) = 5x + 30g(x)=5x+30.
    • Q1741
      NDA Maths strategyConcept: Composition of functions

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      [Q91 · Sep · 2019]
    • Q1742
      NDA Maths strategyConcept: Composition of functions

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      [Q92 · Sep · 2019]
    • Q1743
      NDA Maths strategyConcept: Product and quotient rules

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      [Q93 · Sep · 2019]
  • Set · 2 questions
    Directions for the following two (02) items : Read the following information and answer the two items that follow : Consider the integrals I1=∫0πx dx1+sin⁡xI_{1} = \displaystyle\int_{0}^{\pi} \dfrac{x\,dx}{1+\sin x}I1​=∫0π​1+sinxxdx​ and I2=∫0π(π−x) dx1−sin⁡(π+x)I_{2} = \displaystyle\int_{0}^{\pi} \dfrac{(\pi-x)\,dx}{1-\sin(\pi+x)}I2​=∫0π​1−sin(π+x)(π−x)dx​.
    • Q1744
      NDA Maths strategyConcept: King's property — the reflection trick

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      [Q94 · Sep · 2019]
    • Q1745
      NDA Maths strategyConcept: King's property — the reflection trick

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      [Q95 · Sep · 2019]
  • Q1746
    NDA Maths strategyConcept: Eliminating arbitrary constants

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    [Q96 · Sep · 2019]
  • Q1747
    NDA Maths strategyConcept: Derivative of one function with respect to another

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    [Q97 · Sep · 2019]
  • Q1748
    Lever: Modulus / absolute value behaviourConcept: Finding parameters so f is continuous

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    [Q98 · Sep · 2019]
  • Q1749
    NDA Maths strategyConcept: Area Between a Curve and a Line

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    [Q99 · Sep · 2019]
  • Q1750
    NDA Maths strategyConcept: Increasing and decreasing intervals

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    [Q100 · Sep · 2019]
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