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Unit 04: Introduction to Analytic Geometry @fsc:fsc_part_2_solutions
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dient of a Straight Line Joining Two Points * Equation of a Straight Lines Parallel to the x-axis (or Perpendicular to the y-axis) * Equation of a Straight Lines Parallel to the y-axis (or Pe... rms of Equations of Straight Lines * A Linear Equation in two Variables Represents a Straight Line * To Transform the General Linear Equation in Standard Forms * Position of a point with
Unit 06: Conic Section @fsc:fsc_part_2_solutions
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ed from Software section. * Introduction * Equation of a Circle * General form of an Equation of a Circle * Equation of a Circle Determind by given Conditions * Exercise 6.1 * Tangents and N... xercise 6.3 * Parabola * General form of an Equation of a Parabola * Other Standard Parabolas
Chap 04: Formulas Introduction to Analytics Geometry
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ination of line * Slope or gradient of line * Equation of straight line * Slope-intercept formula ... Two-intercept form * Normal form * General equation of the straight line * Position of point with r... ct to line * Point of intersection of lines * Equation of line passing through the point of intersection... * Angle between lines * Homogeneous 2nd Degree Equation A PDF file can be downloaded from the end of the
Chapter 04: Quadratic Equations @fsc:fsc_part_1_solutions
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Solutions of Equations Reducible to the Quadratic Equation * Exercise 4.2 * Exercise 4.3 * Three C... een the Roots and the Coefficients of a Quadratic Equation * Formation of an Equation whose Roots are given * Exercise 4.6 * Nature of the Roots of Quadratic Equation * Exercise 4.7 * System of two Equations In
MCQs with Answers (FSc/ICS Part 1) @fsc:fsc_part_1_mcqs
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-\omega, -\omega^2$ * (D) $1, -1, 2$ * The equation $ax^2+bx+c=0$ will be quadratic if * (A) $a=0... e formed by using a sign of '=' is a/an * (A) equation * (B) formula * (C) rational fraction ... on * (C) series * (D) permutation * The equation $ax^2+bx+c=0$ will be quadratic if * (A) $a=0
Chapter 14: Solutions of Trigonometric Equation @fsc:fsc_part_1_solutions
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====== Chapter 14: Solutions of Trigonometric Equation ====== {{ :fsc:fsc_part_1_solutions:fsc-1-chap-14-ptb... jpg?nolink|Chapter 14: Solutions of Trigonometric Equation}} Notes (Solutions) of Chapter 14: Solutions of Trigonometric Equation, Text Book of Algebra and Trigonometry Class XI (
FSc Part 2 (KPK Boards)
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nit tells us, how to: * define the differential equation, its order, degree, general and particular soluti... demonstrate the concept in forming a differential equation. * solve the first order linear and nonlinear o
Chapter 03: Matrices and Determinants @fsc:fsc_part_1_solutions
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Martices * Exercise 3.4 * System of Linear Equation * Homogeneous Linear Equation * Non-Homogeneous Linear Equations * Cramer`s Rule * Exercise 3
Ch 14: Solutions of Trigonometric Equation @fsc:fsc_part_1_solutions:ch14
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====== Ch 14: Solutions of Trigonometric Equation ====== Notes (Solutions) of Chapter 14: Solutions of Trigonometric Equation, Text Book of Algebra and Trigonometry Class XI (
Chapter 06: Sequences and Series @fsc:fsc_part_1_solutions
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nd{align}$$ **Exercise 6.4⇒ Question 3(ii)** An equation $3n^2-17n-288=0$ should be $3n^2-17n-228=0$. ...
Unit 03: Integration @fsc:fsc_part_2_solutions
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ential Equations * Solution of a Differential Equation of First Order * Initial Conditions * Exe
View Online (Solutions of Chapter 14) @fsc:fsc_part_1_solutions:ch14
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utions) of Chapter 14: Solutions of Trigonometric Equation of Text Book of Algebra and Trigonometry Class XI