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  • Q4651
    NDA Maths strategy

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    [Q31 · Sep · 2024]
  • Q4652
    Lever: Compound angle: sin/cos/tan(A ± B)

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    [Q32 · Sep · 2024]
  • Q4653
    Lever: Compound angle: sin/cos/tan(A ± B)

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    [Q33 · Sep · 2024]
  • Q4654
    NDA Maths strategy

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    [Q34 · Sep · 2024]
  • Q4655
    NDA Maths strategy

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    [Q35 · Sep · 2024]
  • Q4656
    NDA Maths strategy

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    [Q36 · Sep · 2024]
  • Q4657
    NDA Maths strategy

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    [Q37 · Sep · 2024]
  • Q4658
    NDA Maths strategyConcept: Ratio of sums and ratio of terms

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    [Q38 · Sep · 2024]
  • Q4659
    NDA Maths strategy

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    [Q39 · Sep · 2024]
  • Q4660
    Lever: Inclusion-Exclusion (sets + probability)

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    [Q40 · Sep · 2024]
  • Set · 2 questions
    Let Z1Z_1Z1​ and Z2Z_2Z2​ be any two complex numbers such that Z12+Z22+Z1Z2=0Z_1^2+Z_2^2+Z_1 Z_2=0Z12​+Z22​+Z1​Z2​=0.
    • Q4661
      Lever: Cube roots of unity (1 + ω + ω² = 0, ω³ = 1)

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      [Q41 · Sep · 2024]
    • Q4662
      Lever: Cube roots of unity (1 + ω + ω² = 0, ω³ = 1)

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      [Q42 · Sep · 2024]
  • Set · 2 questions
    The product of 5 consecutive terms of an AP is 229635. The first, second and fifth terms are in GP.
    • Q4663
      NDA Maths strategyConcept: The arithmetic mean and symmetric terms

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      [Q43 · Sep · 2024]
    • Q4664
      NDA Maths strategyConcept: The arithmetic mean and symmetric terms

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      [Q44 · Sep · 2024]
  • Set · 2 questions
    Let (8+37)20=U+V(8+3\sqrt{7})^{20}=U+V(8+37​)20=U+V and (8−37)20=W(8-3\sqrt{7})^{20}=W(8−37​)20=W, where UUU is an integer and 0<V<10<V<10<V<1.
    • Q4665
      NDA Maths strategy

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      [Q45 · Sep · 2024]
    • Q4666
      NDA Maths strategy

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      [Q46 · Sep · 2024]
  • Set · 2 questions
    The roots of the quadratic equation (a2b2−c2)x2+(b2c2−a2)x+(c2a2−b2)=0(a^2b^2-c^2)x^2+(b^2c^2-a^2)x+(c^2a^2-b^2)=0(a2b2−c2)x2+(b2c2−a2)x+(c2a2−b2)=0 are equal, a2≠b2≠c2a^2\neq b^2\neq c^2a2=b2=c2.
    • Q4667
      NDA Maths strategy

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      [Q47 · Sep · 2024]
    • Q4668
      NDA Maths strategy

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      [Q48 · Sep · 2024]
  • Set · 2 questions
    Let A=(3−342−340−11)A=\begin{pmatrix}3&-3&4\\2&-3&4\\0&-1&1\end{pmatrix}A=​320​−3−3−1​441​​.
    • Q4669
      NDA Maths strategyConcept: The adjoint (adjugate)

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      [Q49 · Sep · 2024]
    • Q4670
      NDA Maths strategyConcept: The adjoint (adjugate)

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      [Q50 · Sep · 2024]
  • Q4671
    NDA Maths strategyConcept: Cross product — algebra and properties

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    [Q51 · Sep · 2024]
  • Q4672
    NDA Maths strategyConcept: Angle between two vectors via the dot-product formula

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    [Q52 · Sep · 2024]
  • Q4673
    NDA Maths strategyConcept: Solving for an angle from a perpendicularity / magnitude constraint

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    [Q53 · Sep · 2024]
  • Q4674
    NDA Maths strategyConcept: Collinearity of three points (and vector relations in regular figures)

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    [Q54 · Sep · 2024]
  • Q4675
    NDA Maths strategyConcept: Unit vectors, orthogonal triples, and decomposition

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    [Q55 · Sep · 2024]
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