GGSIPU CET 2010 | IP Entrance Exam Forms



Guru Govind Singh Indraprastha University GGSIPU, New Delhi as announced the admission details for CET 2010. The Admission Brochure for CET for Academic Year 2010-11 will be available for sale in various branches of Punjab & Sind Bank in Delhi w.e.f 17th Feb 2010.
IPU will conduct entrance examination for these courses in the month of May 2010. Entrance test for PGMC (MD/MS) will be conducted on 2nd April 2010. All other exams will be held between 22 May 2010 to 13 June 2010.
The Detail of Admission Brochure is as given below:-
1. The Admission Brochure-I Professional Programmes
2. The Admission Brochure-II Engineering & B.Arch.Programmes
3. The Admission Brochure-III MBBS Programmes
4. The Admission Brochure-IV Post Graduate Medical Degree/Diploma Programmes
5. The Admission Brochure-V Super Specialty Medical Courses Programmes
Cost of each Brochure is Rs. 1000/-

You can get a PDF format of this notification from IPU site at the link below:
The Proposed CET schedule for the academic year 2010 – 2011 is available at the link below with details about name of course, date of CET, time of CET and date of declaration of result for CET 2010. All the result for CET 2010 conducted by IPU will be declared within 10 days of written test.
Visit the link below for CET 2010 Schedule :

Guru Gobind Singh Indraprastha University
Kashmeri Gate, Delhi-110403
Guru Gobind Singh Indraprastha University established by Government of NCT of Delhi under the provisions of Guru Gobind Singh Indraprastha University Act, 1998 read with its Amendment in 1999. The University is recognised by University Grants Commission (UGC), India under section 12B of UGC Act. The University has been awarded the ISO 9001:2000 Certification by Standardization, Testing and Quality Certification Directorate, Department of Information Technology, Ministry of Communication and Information Technology, Government of India, for a period of three years.

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  • ba llb & bba llb entrance exam & size of photo & last date of submission of form

    chirag on 19 Apr 2011
  • hi my name is surbhi vaid& my application form no.is298282. i have posted my form yesterday but i have forgotten to put my thumbprint onthat. will it be acceptable? kindly accept it its my request to you

    surbhi vaid on 26 Apr 2011
  • 1. State and prove Lagrange’s mean value theorem and verify it for the function
    f(x) = sin x + cos x in [0,p/2].

    2. If y = (sin – 1 x)2, prove that (1 – x2) y2 – xy1 = 2 and also show that
    (1 – x2) yn + 2 – (2n + 1) xyn + 1 – n2yn = 0.

    3. If ?1 and ?2 are the radii of curvature at the extremities of two conjugate diameters
    of the ellipse x2/a2 + y2/b2 = 1, then prove that (?12/3 + ?22/3)(ab)2/3 = a2 + b2.

    4. Use Taylor’s theorem to evaluate v10 correct to four significant figures.

    5. Determine the asymptotes of 4×3 – 3xy2 – y3 + 2×2 – xy – y2 – 1 = 0.

    1. Test for the convergence of the following series :
    x2 + (22 / 3.4) x4 + (22 .42 / x6 + (22 .42 .62 / x8 + …
    log(2/1) – log(3/2) + log(4/3) – log(5/4) +…

    2. The velocity v(km/min) of a moped, which starts from rest is given at fixed intervals
    of time. Estimate approximately the distance covered in 20 minutes by applying
    Simpson’s 1/3 rule. 10

    3. Determine the length of the loop of the curve 9y2 = (x – 3)(x – 6)2.

    4. Find the area common to the cardiode r = a(1 + cos ?) and the circle r = (3/2)a and
    also the area of the remainder of the cardiode. 10

    5- If the curve r = a + b cos ? (a > b) revolves about the initial line, show that the
    volume generated is (4/3) p a (a2 +b2).
    6. If v = (x2 + y2 + z2 ) – 1/2 show that
    7. Expand sin(xy) in powers of (x – 1) and (y – p/2) up to and including second degree

    Manan on 30 Jan 2012

    suhani on 15 Dec 2012
  • B.Sc Nurshing ka entrance form kab aa Raha hai Aur form submit karne ka last date kya hai

    Rahul on 12 Feb 2013