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General Mathematics (Paper A & B) @bsc:paper_pattern:sargodha_university
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rm and rank of matrix. Solution of the system of linear equations(Homogeneous and non-homogeneous) by use... work flow problems. Vector spaces and sub spaces. Linearly dependent and independent vectors. Bases and dimension. Linear transformation. Matrix of linear transformation (relevant theorems of bases and linear transformation wi
B-Course of Mathematics (Paper A & B) @bsc:paper_pattern:sargodha_university
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tesian and polar co-ordinates. Laws of mechanics. Linear and angular velocity. Relative velocity. Rectilinear motion with uniform and variable acceleration. Simpl... olar co-ordinates| |Chapter 7 |Laws of mechanics, Linear and angular velocity, Relative velocity| ^Chapter 8 (Mechanics)^| |Chapter 8 |Rectilinear motion with uniform and variable acceleration| |C
Syllabus & Paper Pattern for General Mathematics (Split Program) @bsc:paper_pattern:punjab_university
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ods: (Geometry, Infinite Series, Complex Numbers, Linear Algebra, Differential Equations)) of General Math... ods: (Geometry, Infinite Series, Complex Numbers, Linear Algebra, Differential Equations)=== **Note:** At... on out of 2)** Matrices, Determinants, System of Linear Equations, and Vector Spaces: Algebra of Matrices... ces; Rank of a matrix; Introduction to systems of linear equations; Cramer’s rule, Gaussian elimination an
A-Course of Mathematics (Paper A & B) @bsc:paper_pattern:sargodha_university
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s. Pedal Equations. Vector spaces and sub spaces. Linearly dependent and independent vectors. Bases and dimension. Linear transformations and matrix of linear transformation. (relevant theorems of bases and linear transformation without proofs) . ==== SECTIO
Applied Mathematics (Paper A & B) @bsc:paper_pattern:sargodha_university
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tesian and polar co-ordinates. Laws of mechanics. Linear and angular velocity. Relative velocity. Rectilinear motion with uniform and variable acceleration. Simpl... Various methods of solutions of first order ODE (linear and non-linear). The Bernoulli’s, Ricatti and Clairaut’s equations. Singular solutions. Orthogonal trajec
Pure Mathematics (Paper A & B) @bsc:paper_pattern:sargodha_university
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s. Pedal Equations. Vector spaces and sub spaces. Linearly dependent and independent vectors. Bases and dimension. Linear transformations and matrix of linear transformation. (relevant theorems of bases and linear transformation without proofs) . ==== SECTIO
Applied Mathematics @bsc:paper_pattern:sargodha_university
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analysis ==== Section III ==== * Statistic * Linear programming ===== Paper B ===== **Attempt six qu
General Mathematics @bsc:paper_pattern:sargodha_university
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ection II === * Chapter # 6 - **Calculus** * Linear Programming === Section III === * Chapter # 4,