Total Price: R

There are no items in this cart.
Continue Shopping
                   which book should i follow for quality preparation of IIT for "Calculus". i am preaparing for 2013 exams.

3 years ago


Answers : (1)


Hi Kumar,


From the perspective of IIT JEE, Arihant Series of Calculus will be a very good source.

It has theory as well as problems in detial.


All the best.


Ashwin (IIT Madras).

3 years ago

Post Your Answer

I find function very tough,the graph n those equation..wat should I do so that I find it easy n solve my problems
Buy Cengage’s Playing with Graphs, after reading it you will feel comfortable with this part.
Anoopam Mishra 14 days ago
dy/dx = (e 2y +y 2 )/y 3
the given term is ok but what should we do with it? thats not stated
Disneykstew 4 months ago
its a que from differential que we have to solve it
ng29 4 months ago
is question statement correct must check it
ng29 4 months ago
i want video for strictly and strictly decreasing function
Google – fNp69step6Q and 28uAm2MG0Mo
Anoopam Mishra 16 days ago
Can`t understand why my answer was disapproved. Search for `fNp69step6Q` and `28uAm2MG0Mo` on Google. T
Anoopam Mishra 15 days ago
You’re welcome! After watching the videos please tell me if you liked them.
Anoopam Mishra 15 days ago
can angular displacement be scalar
infinitesimal angular displacement, the tip of the position-vector moves in a straight line. So, this angular displacement has a definite direction. Hence, it is a vector. But in a finite...
Saurabh Kumar 4 months ago
if a and b are the roots of the equation x^2-px +(p+1)=0 then the area of the triangle whose vertices are (0,0),(p/a,p) and (-p/a,p) is
Hint. find the sum and product of roots from the given equation. Then find the area of triangle through the given coordinates (Area = (1/2)*base*altitute). Then relate the two. Thanks.
Vijay Mukati one month ago
View all Questions »
More Questions On Differential Calculus

Ask Experts

Have any Question? Ask Experts

Post Question

Answer ‘n’ Earn
Attractive Gift
To Win!!!
Click Here for details