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 February 13th, 2015 09:43 AM ABDULRAHIM232 engineering maths 1 Which questions are come to maths 1 October 11th, 2012 09:52 PM Inderjit singh mann Re: Model question paper for engineering mathematics I m passed 12th class with bio. Can i joined airforce. Please any information send on my email id- mann.inderjit97@gmail.com October 11th, 2012 01:18 PM Kesari Re: Model question paper for engineering mathematics You want Anna University BE Engineering Mathmetics exam question paper so I have its question paper and following is some questions of paper: State the sufficient conditions for a function f(z) to be analytic. State Cauchy’s integral theorem. For complete paper you have to download attached question paper which is free for you. October 10th, 2012 03:27 PM Aakashd I am preparing for my Anna University BE Engineering Mathmetics exam and I need Model question paper for better preparation so tell me from where can I get question paper? Here I am giving you question paper for the BE engineering mathematics 1 paper of anna university in PDF files attached with it so you can get it easily.. Some content of paper is given below : Find the equations of the tangent planes to the sphere __ +__ +__ −4_−2_+6_+5 = 0.which are parallel to the plane _+4_+8_ = 0.Find also their points of contact. (8) (ii) Find the equation of the right circular cone whose vertex is (2,1,0),semivertical angle is 30° and the axis is the line (i) Find the envelope of the straight lines # 8 +\$ 9 = 1 where the parameters are related by the equation __ +:_ = __. (8) (ii) Find the radius of curvature at any point of the cycloid _ = _(_+_/0_)and _ = _(1−____). (8) Or (b) (i) Find the radius of curvature and centre of curvature of the parabola __ = 4__at the point _ . Also find the equation of the evolute. (10) Method of Variation of Parameters (One Question) 1) Solve 222tandyayaxdx by using Method of Variation of parameters. 2) Solve22secDayax by using Method of Variation of parameters. 3) Solve 224cosec2dyyxdx by using Method of Variation of parameters. 4) Apply the method of variation of parameters to solve2(4)cot2Dyx.

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