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05 COMPUTER SCIENCE & ENGGINEERING

Duration | : 03 Year |

Eligibility | : 10th with Science & Mathematics |

Intake | : 25/40/60(As approved by AICTE/State Govt.) |

Pattern of the Examination | : Semester System |

Assessment Type | : The assessment will we carry out through credit point system/Learning Based Out comes |

Theory & Practical Ratio | : 50: 50 |

Industrial Training | : Included after IInd Semester |

Ecology & Environment | : As pe Government Directions a subject named Environmental Science & Energy Management has been included. |

Entrepreneurship Development | : A subject on Entrepreneurship Development has been incorporated after IInd Semester. |

General Proficiency | : A provision of 6 periods per week has been made. It Included of various cocurricular activities like games, hobby clubs, seminars, declamation contests, extension lectures, NCC, NSS, cultural activities and discipline etc. |

Paper Code :

992002

Paper Name :

APPLIED MATHEMATICS-II

1.1 Equation of straight line in various standard forms (one point slope form, slope

intercept form, two point form, intercept form & normal form), inter section of

two straight lines, angle between two lines. Perpendicular distance formula.

1.2 General equation of a circle and its characteristics. To find the equation of a circle

given (i) Centre and radius (ii) Three points on it (iii) Co-ordinates of end points

of a diameter.

1.3 Equations of conics (ellipse, parabola and hyperbola), simple problems related

to engineering (standard forms only).

1.1-
Definition, Order, Degree, Linear and Non-linear differential equatios.

1.2
Formation of differential equations ( upto second order).

1.3
Solution of first order differential equation-

(a) Variable Separable (b) Homogeneous (c)
Reducible to Homogeneous (d) Linear differential

equation

(e) Bernoulli’s Equation (simple problem) (f) Exact
differential Equation.

1.1-Measures of Central
Tendency: Mean, Median, Mode

1.2. Measures of
Dispersion: Mean deviation, Standard deviation

1.3. Co-efficient of rank correlation.

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