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  #1  
22nd June 2015, 01:10 PM
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CSVTU Notes Download

Hello Sir I am pursuing B.Tech (ECE) (1st semester) from Chhattisgarh Swami Vivekanand Technical University (CSVTU). Please tell me is there any link where I can download Notes of B.Tech (ECE) of CSVTU? If yes, please provide me that link because I want to clear my all the concepts before Examination
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  #2  
16th March 2018, 10:52 AM
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Re: CSVTU Notes Download

I took admission in Chhattisgarh Swami Vivekanand Technical University (CSVTU) and doing B.Tech degree looking for notes. Will you please provide me CSVTU B.E. 1st semester applied mathematics notes to download also provide Applied mathematics syllabus for doing prep?
  #3  
16th March 2018, 10:58 AM
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Join Date: Aug 2012
Re: CSVTU Notes Download

Chhattisgarh Swami Vivekanand Technical University (CSVTU) is a Public State University located in Bhilai, Chhattisgarh, India. On 30 April 2005, the foundation stone of the University was laid by the Prime Minister of India Manmohan Singh

CSVTU B.E. 1st semester applied mathematics note





CSVTU B.E. 1st semester applied mathematics note
truealerts.in/be1n2/TA%20M%20-%20I%20NOTES%20SANJAY%20SHARMA.pdf


Applied mathematics syllabus:

UNIT I

Complex Numbers: De Moivres theorem, roots of complex numbers; separtion into real & imaginary parts of circular, hyperbolic, logarithmic & exponential function; summation of trigonometric series by C+iS method.
UNIT II
Differential Equations of higher order: Linear differential equations of higher order with constant coefficients, method of variation of parameters; Cauchys & Legendres linerar equations; simultaneous linear equations with constant coefficients.
UNIT III
Multiple Integrals: Double & triple integrals, change of order of integration; Beta & Gamma functions; application to area & volume.
UNIT IV
Vector Calculus: Vector operator ; directional derivative, gradient, divergence & curl; line, surface & volume integrals, Greens, Gausss & Stokes theorem (without proof) & applications.
UNIT V
Theory of Equations: Roots of polynomial equations, relations between roots and coefficients; transformation of equations, removal of terms; solution of cubic & biquadratic equatins-Cardons & Ferraris methods.
TEXT BOOKS:
1. Higher Engg. Mathematics by B.S. Grewal (38th edition)-Khanna Publishers.
2. Advanced Engg. Mathematics by Erwin Kreyszig (8th edition) John Wiley & Sons.

Contact:

CSVTU
CHHATTISGARH SWAMI VIVEKANAND TECHNICAL UNIVERSITY
P.O.-Newai, 491107, Newai, Bhilai, Chhattisgarh
Phone: 0788 220 0062


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