Differential Equations/Expert Profile

Abe Mantell

On Vacation
returns 05/23/2012
Expertise

Hello, I am a college professor of mathematics and regularly teach all levels from elementary mathematics through differential equations, and would be happy to assist anyone with such questions!

Experience in the area

Over 15 years teaching at the college level.

Organizations

NCTM, NYSMATYC, AMATYC, MAA, NYSUT, AFT.

Education/Credentials

B.S. in Mathematics from Rensselaer Polytechnic Institute
M.S. (and A.B.D.) in Applied Mathematics from SUNY @ Stony Brook

Average Ratings

Recent Reviews from Users

Read More Comments

    K = Knowledgeability    C = Clarity of Response    P = Politeness
UserDateKCPComments
kevin hudson01/15/12101010many thanks
Miss Susan Wilson08/17/11101010Wow!!! You are very fast, as I .....
Andrew Lepkowski08/03/11101010 
Jason07/21/11101010Thankyou very much!!
Andrew Lepkowski07/05/11101010Thank you so much. I was having .....

Recent Answers from Abe Mantell

2012-01-06 Solving polynomial simultaneous equations using matrices:

Hello James,    The three data points you have slected give the three linear equations for a,b, and c.    For the RREF (Reduced Row Echelon Form) algorithm by using "elementary row operations"  check these

2011-08-05 what substitution should i make?:

Hello Jay,    For the DE:  yy' =(x-1)e^(-y^2), it is separable!    ==> y dy/dx = (x-1) e^(-y^2), multiply by e^(y^2)  ==> ye^(y^2) dy/dx = (x-1)  ==> ye^(y^2) dy = (x-1) dx, now antidifferentiate both

2011-08-03 rational expressions:

Hello Jenifer,    Factor!    r^2-5r+6 = (r-3)(r-2)  r^2-4 = (r+2)(r-2)    So, the ratio is:  (r-3)(r-2)  ----------, which simplifies to  (r+2)(r-2)    r-3  ---, for r not equal to 2.  r+2    So, you are

2011-07-21 Ordinary differential equaitons:

Hello Jason,    Yes, I see what you mean.  Instead, try the following...  Notice we can rewrite the DE as:  dy/dx = y/x + 2*(x/y)*x^2*cos(x^2), now let u=y/x, so that y=xu  and dy/dx=u+x*du/dx, so the

2011-06-26 Please Help Solve!:

Hello Andrew,    Start by letting y(x)=SIGMA(a_n x^n, n=0 to infinity), as usual,  then use the power series for e^x, i.e. e^x=SIGMA(x^n/n!,n=0 to infinity)...    Can you take it from there?    Here are

 

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