As I have said in my previous post about How to Crack Chemistry - Click Here , Mathematics is all about speed....Atleast our engineering entrance examination Mathematics is all about speed....
There is no shortcut to improve your speed in solving problems except practicing lots of problems and papers.Here are few tips to crack mathematics in BITSAT 2009
- Try to complete your syllabus
- Do a revision of all the formulas and model problems and try to by heart the basic formulas and the important model problems
- The method of elimination is the best weapon in Mathematics...If you cant solve a problem you should get to the answer by eliminating other options - Few tricks are substituting some basic values....Crossing out answers which mean the same...
- If you cant complete your syllabus then the only way to get a good score is solving as many papers as possible - Try attempting previous AIEEE papers...previous JEE screening papers and as many online papers for BITSAT
- As I have already said Maths = Practice so spend enough time on Maths from now on.Those who have their BITSAT in the last week of May or June try completing your syllabus and spend atleast 1 hour per day solving new problems from different topics.
- For Coordinate geometry it is important that you by heart the basic properties of objects like Pair of Straight lines,Circles,Family of Circles,Parabola,Ellipse,Hyperbola like eccentricity,distance between straight lines etc.Those who try to derive the formulas in the examination hall are at huge loss and their scores will be affected terribly.
- Vector Algebra is one topic in questions can vary from very very easy to too tough....But as far as BITSAT is concerned the vector algebra questions are mostly easy...So spend enough time on this topic :)
- Here are few topic which you must prepare with utmost care - perfection in these topics will improve your score drastically and these topics are important because the questions asked are easy and you can save a lot of time :)
- 1.4 Logarithms and their properties.
1.5 Exponential series. - Sets, Relations and Functions, algebra of sets applications, equivalence relations, mappings, one-one, into and onto mappings, composition of mappings.
- Properties of triangles and solutions of triangles
- Conic sections : parabola, ellipse and hyperbola their eccentricity, directrices & foci, parametric forms, equations
of tangent & normal, conditions for y=mx+c to be a tangent and point of tangency. - 5.4 Increasing and decreasing functions, Maxima and minima of a function.
5.5 Rolle’s Theorem, Mean Value Theorem and Intermediate Value Theorem. - 10. Statistics
10.1 Measures of dispersion
10.2 Measures of skewness and Central Tendency


