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NIMCET (Actual 2018 ) (c) 3 x 4 y 8 0Mathematics 1.The point of intersection of circle 22.4.y | x | is(a) (6, 3) (c) (6, 3)(a) 2/3 sq. unit (c) 1/6 sq. unit(b) (3, 6) (d) ( 3, 6)The number of solutions of the equation sin x + sin 5x sin 3x lying in the interval [0, ] is (b) 6(c) 510.(d) 2In an acute angle ABC the least value of sec A + sec B + sec C is (a) 6 (b) 8 (c) 3 (d) 211.Let P : sin cos 2 cos
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Visit the official NIMCET website to access the previous year's mathematics form.
02
Download the mathematics question paper and mark scheme from the resources section.
03
Review the syllabus and topic breakdown to identify areas to focus on.
04
Start filling out the answer sheet provided with the previous year question paper, ensuring you follow the instructions for each question.
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Practice timing yourself as if in the actual examination to improve speed and efficiency.
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Check your answers against the mark scheme to gauge your performance and identify weak areas.

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Students preparing for the NIMCET entrance exam who wish to practice with past questions.
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Individuals aiming to get a better score by familiarizing themselves with the type of questions asked in previous years.
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NIMCET Mathematics previous year refers to the question papers and syllabus from previous years' NIMCET exams, which are useful for understanding the exam pattern and types of questions asked in the mathematics section.
Candidates aspiring to take the NIMCET exam for admission into postgraduate computer applications (MCA) programs are required to review and prepare using the NIMCET Mathematics previous year materials.
To fill out the NIMCET Mathematics previous year question papers, candidates should practice answering the questions within a timed setting, ensuring they understand the concepts and can apply them effectively.
The purpose of NIMCET Mathematics previous year papers is to help candidates familiarize themselves with the exam format, identify important topics, and enhance their problem-solving skills in mathematics.
Candidates should report their scores, the types of questions they found challenging, the time taken to solve each section, and any patterns they notice in the types of mathematics problems presented in previous years.
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