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EJU Mathematics Course 2

EJU Mathematics Course 2 is the EJU mathematics track for applicants to departments that require advanced mathematics. Only reviewed domains are available.

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日·EN·中
← Exam Dojo

PRACTICE DOJO

EJU Mathematics Course 2

EJU Mathematics Course 2 is the EJU mathematics track for applicants to departments that require advanced mathematics. Only reviewed domains are available.

Question bank
271
Exam format
Items 1–20 / 80 min
Scoring / pass mark
0–200 points, no pass mark
Scope basis
EJU 2026 mathematics syllabus

EXAM OVERVIEW

Know the exam before you train

Review the question bank and training sections, then start training.

Training sections
1
Display modes
Japanese + Chinese · Japanese only · Japanese + English
Course 2271

What the bank covers

Category breakdown

  • Curves and the complex plane40 questions
  • Exponential and logarithmic functions38 questions
  • Statistical inference33 questions
  • Vectors32 questions
  • Differential and integral calculus31 questions
  • Figures and equations26 questions

9 categories in total

Knowledge areas

  • Plane curves & the complex plane40 questions
  • Exponential & logarithmic functions38 questions
  • Statistical inference33 questions
  • Vectors32 questions
  • Differential & integral calculus31 questions
  • Figures and equations26 questions
  • Sequences26 questions
  • Trigonometric functions25 questions

Difficulty spread

  • Foundation6 questions
  • Standard61 questions
  • Advanced204 questions

Question formats and volume

  • Numeric entry271 questions

Question attributes

  • Includes material271 questions

Material and image counts are question attributes, counted separately from the formats above.

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10 free questions a day, shared across every exam; one free mock per exam each month.

Recommended training path

  1. 01Understand the scopeSections, formats and difficulty spread are all readable without an account.
  2. 02Focused drillsNot open yet
  3. 03Review mistakesWrong answers go to your wrongbook and come back when review is due.
  4. 04Timed mockSit a full timed paper at the pace of the real exam.

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Sample question

Passage
【I】多項式と複素数の根 正の整数mmmに対して、多項式Gm(z)=((z−1)2+4)((z−1)2+m)G_m(z)=\left((z-1)^2+4\right)\left((z-1)^2+m\right)Gm​(z)=((z−1)2+4)((z−1)2+m)を考える。さらにGm(0)=50G_m(0)=50Gm​(0)=50を満たす場合を調べる。
【I】Polynomials and Complex Roots For a positive integer mmm, consider the polynomial Gm(z)=((z−1)2+4)((z−1)2+m)G_m(z)=\left((z-1)^2+4\right)\left((z-1)^2+m\right)Gm​(z)=((z−1)2+4)((z−1)2+m). Further, consider the case in which Gm(0)=50G_m(0)=50Gm​(0)=50.
(1) Fill in the blanks in the following equation. Gm(0)=G_m(0)=Gm​(0)=【P1-S1-A】(m+(m+(m+【P1-S1-B】)))

The sample shows the stem and choices only; answers and explanations come with practice.