With the large number of IIT JEE books available in market it is natural for people to get confused. This JEE video discusses the best IIT JEE study material for Physics and Maths, and helps the students choose the best books for JEE 2013. Though NCERT books are great for strengthening concepts, the syllabus for NCERT is more suited for AIEEE than IIT JEE. Therefore for IIT JEE 2013, it would be more suitable for JEE Mains than JEE advanced. Students must not waste time reading things that are out of JEE syllabus and class XI and class XII syllabus. H C Verma is a very good book for JEE Physics preparation, and the problems are pretty complex. I E Irodov has a lot of very good problems, but a few are out of JEE syllabus. Students can buy solutions of Irodov if you wish. Krotov is another great book, but students must solve it only if they have a lot of time. Also, the problems in Resnick and Halliday old books were better than the new one, but the new is good as well.
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india-vs-england-2012-2nd-t20i-preview.
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Monday, June 3, 2013
NEET (Medical) Offline Student version Question Bank SOFTWARE
NERO NEET (Medical), (Student Version)
Nero Learning Solution's NERO NEET (Medical), offline test Software 2013 is a unique kind of software. It has features that helps a student in practicing questions. NERO NEET (Medical) SOFTWARE is purely based on the syllabus of IMC. You can take tests chapter wise/ All chapters .With the help of this software a student can generate unlimited Question Papers and take unlimited Tests on a daily basis.
Features of NERO NEET (Medical)
• Includes all Subjects i.e. Physics, Chemistry and Biology
• More than 15,000 Questions includes questions from previous Papers and classes
• Generate unlimited subject Question Paper on all subjects and individual chapter/subject
• Generate Report instantly to know the correct and wrong answers
• Prepared by experts with decades of experience.
Nero Learning Solution's NERO NEET (Medical), offline test Software 2013 is a unique kind of software. It has features that helps a student in practicing questions. NERO NEET (Medical) SOFTWARE is purely based on the syllabus of IMC. You can take tests chapter wise/ All chapters .With the help of this software a student can generate unlimited Question Papers and take unlimited Tests on a daily basis.
Features of NERO NEET (Medical)
• Includes all Subjects i.e. Physics, Chemistry and Biology
• More than 15,000 Questions includes questions from previous Papers and classes
• Generate unlimited subject Question Paper on all subjects and individual chapter/subject
• Generate Report instantly to know the correct and wrong answers
• Prepared by experts with decades of experience.
Cbse class 10 and 12 syllabus 2013
SuccessCDs Education is an online channel focused on providing education through Videos as per CBSE, ICSE and NCERT syllabi upto Class 12 (K-12) for English, Hindi, Science, Social Science, Sanskrit and other subjects.
Also visit our Channel for Entrance Exams in India FAQs & Application Process, GK & Current Affairs, Communication Skills and Self Improvement Videos
SuccessCDs Education is an online channel focused on providing education through Videos as per CBSE, ICSE and NCERT syllabi upto Class 12 (K-12) for English, Hindi, Science, Social Science, Sanskrit and other subjects.
Also visit our Channel for Entrance Exams in India FAQs & Application Process, GK & Current Affairs, Communication Skills and Self Improvement Videos
Our website is one of the leading portal on Entrance Exams and Admissions in India.
An Overview of National Eligibility cum Entrance Test NEET 2013 Entrance Exam for MBBS Admissions.. A Single all India Medical Entrance Exam for admission to MBBS Colleges in India in 2013-2014 , NEET Exam Pattern, Syllabus and NEET Exam Preparation with Latest Alerts from www.successcds.net.
Also visit our Channel for Entrance Exams in India FAQs & Application Process, GK & Current Affairs, Communication Skills and Self Improvement Videos
SuccessCDs Education is an online channel focused on providing education through Videos as per CBSE, ICSE and NCERT syllabi upto Class 12 (K-12) for English, Hindi, Science, Social Science, Sanskrit and other subjects.
Also visit our Channel for Entrance Exams in India FAQs & Application Process, GK & Current Affairs, Communication Skills and Self Improvement Videos
Our website is one of the leading portal on Entrance Exams and Admissions in India.
An Overview of National Eligibility cum Entrance Test NEET 2013 Entrance Exam for MBBS Admissions.. A Single all India Medical Entrance Exam for admission to MBBS Colleges in India in 2013-2014 , NEET Exam Pattern, Syllabus and NEET Exam Preparation with Latest Alerts from www.successcds.net.
Sunday, June 2, 2013
Sample paper for math subject 2014
Sample Paper – 2014
Class – XII
Subject – Mathematics
Class – XII
Subject – Mathematics
SECTION A ( 1X10=1M)
(Questions 1 to 10 carry 1 mark each)
1. Let * be the binary operation on N given by a *b = HCF of a and b. Find 20*16
2. What is Sin-1(Sin 7Ï€/6) ?
3. Find x and y if =
4. If A is a square matrix of order 3 and = 64 then find .
6. Find the adj A of .
7.
8. Find the value of α so that = αi + 2j + k is perpendicular to = 4i – 9j + 2k
9. Find the unit vector in the direction of if
10. Find k if the lines and are perpendicular.
SECTION B(Q. 11 to 22 carry 4 marks each)
11. Show that the relation R on NXN defined by ( a,b) R (c,d) a+d= b+c is an equivalence relation. (or)
Let f : R R be a function defined by f(x) = 4 + 3x . Show that f is invertible and find the inverse of f.
12. Prove that tan-1 ( - )/+) = Ï€/4 – ½ Cos-1x .
13. Using properties of determinants Prove that = 4.
14. Test the continuity of the following function at x = 0 ,
If x = a ( t + Sint ) , y = a ( 1 – Cost ) , show that y’’ = 1/a, at t= ( or ) If xp y q = ,Prove that y’ = y/x.
15. Find the intervals where the function f (x) =2x3 – 9x2 + 12x + 30 is a) increasing b) decreasing.
16. Evaluate:
(or)
Evaluate as sum of limits
17. Solve the differential equation x2y’ = x2-2 +xy
( or)
Form the differential equation representing the family of ellipses having foci on x-axis and centre at the origin.
Solve the differential equation Cos2x y’ + y = tanx.
i.
18. Three vectors , satisfying the condition ++ = 0 . Evaluate the quantity + + if = 1 , = 4 = 2.
19. Find the shortest distance between the lines = I + j + K ( 2i – j + k ) and = ( 2i + j - k ) + p( 3i -5j+2k).
20. In a factory which manufactures bolts, machine A, B and C respectively 25%, 35% and 40% of the bolts, Of their output s 5,4,and 2 percent are respectively defective bolts. A nolt is drawn random from the product and is found to be defective. What is the probability that it is manufactured from machine A? SECTION C ( Each question carries 6 marks)
21. Find the inverse of using elementary transformation. ( or) if A = find A-1 and hence solve the equations 2x+3y+z= 11, -3x+2y+z=4, 5x-4y-2z = -9
24 .Find the maximum area of the isosceles triangle inscribed in an ellipse x2/a2 + y2/b2= 1, whose vertex lies along the major axis. (or) Show that the maximum value of the cylinder which can be inscribed in a sphere of radius 5 is 500Ï€ cm3.
25.Prove that
26. Make a rough sketch of the region given below and find its area using integration. { (x,y) : 0≤y≤2x+3,}.
27. Find the foot of the perpendicular and the perpendicular distance of the point (3,2,1) from the plane 2x-y+z +1=0. Find the image of the point in the plane.
28. From a lot of 30 bulbs which includes 6 defective, a sample of 4 bulbs is drawn at random with replacement. Find the mean and variance of the number of defective bulbs.
29. A furniture firm manufactures chairs and tables each requiring the use of three machines A,B and C . Production of the chair requires 2 hrs on machine A, 1 hr on machine B, and 1 hr on machine C.Each table requires 1 hr on machine A, 1 hr on machine B and 3 hrs on machine C. The profit obtained by selling one chair is Rs. 30 while by selling one table Rs. 60. The total time available per week on machine A is 70 hrs, machine B 40 hrs, and on machine C 90 hrs. How many chairs and tables should be made per week so as to maximize profit? Formulate the problem as LPP and solve it graphically.
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