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Unit 01: Functions and Limits @fsc:fsc_part_2_solutions
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& summary ==== * Introduction * Concept of Function * Definition (Function-Domain-Range) * Notation and Values of a Function * Graphs of Algebraic functions * Graph of Fu... Piece-Wise * Types of Functions * Algebraic Function * Trigonometric Functions * Inverse Trigo
FSc Part 2 (KPK Boards)
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ons through graphs. * draw the graph of modulus function and identify its domain and range. * recognize the composition of a function and then to find out the composition of two functions. * describe the inverse of a function and then to find out the inverse of composition o... compound functions. * introduce the limit of a function with respect to real number intervals on the real
Unit 02: Differentiation @fsc:fsc_part_2_solutions
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* Average Rate of Change * Derivative of a Function * Finding $f'(x)$ from Definition of Derivative... 2.3 * The Chain Rule * Derivatives of Inverse Function * Derivative of a Function given in form of parametric Equations * Differentiation of Implicit Relation... * Exercise 2.4 * Derivatives of Trigonometric Function * Derivatives of Inverse Trigonometric Function
FSc Part 1 (KPK Boards)
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eir domain and range. * sketch the graph of the function $y=x^n$ for different values of $x$. * sketch the graph of quadratic function. * predict function from their graph. * find the intersecting point of intersecting graphs of a linear ... , two linear functions and a linear and quadratic function. * solve graphically appropriate problems from
Chapter 13: Inverse Trigonometric Functions @fsc:fsc_part_1_solutions
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summary==== * Introduction * The Inverse Sine Function * The Inverse Cosine Function * Inverse Tangent Function * Inverse Cotangent, Scant and Coscant Functions * Domains and Ranges of Principal Trigonometric Function and Inverse Functions * Exercise 13.1 * Add
MCQs with key @fsc:fsc_part_2_mcqs
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arting from page 51. =====SAMPLE MCQs===== * A function $I(x)=x$ is called * (A) A linear function * (B) An identity function * (C) A quadratic function * (D) A cubic functions * $\frac{d}{dx} \tan 3x =$.... * (A) $3\se
Chapter 09: Fundamentals of Trigonometry @fsc:fsc_part_1_solutions
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Angle in the Standard Position * Trigonometric Function * Trigonometric Function of any Angle * Fundamental Identities * Signs of the Trigonometric Function * Exercise 9.2 * The Values of Trigonometri
Short Questions by Mr. Akhtar Abbas @fsc:fsc_part_2_mcqs
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TB) Lahore, Pakistan." ====Sample==== * Define function with an example. * Define even and odd function... nd range of $\sqrt{x^2-4}$. * Define continuous function. * Explain why the function $f(x)=\frac{2x}{x-2}$ is discontinuous at $x=2$. * Prove that the derivativ
Chapter 11: Trigonometric Functions and their Graphs @fsc:fsc_part_1_solutions
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angent Functions * Domain and Range of Secant Function * Domain and Range of Cosecant Function * Period of Trigonometric Functions * Exercise 11.1 * V
Chapter 08: Function and Graphs @fsc:kpk_fsc_part_1
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====== Chapter 08: Function and Graphs ====== Notes of Chapter 08: Function and Graphs of "A Textbook of Mathematics for Class XI" pub
Chapter 02: Sets, Functions and Groups @fsc:fsc_part_1_solutions
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* Linear and Quadratic Functions * Inverse of a Function * Exercise 2.6 * Binary Operations * Pr
Chapter 04: Quadratic Equations @fsc:fsc_part_1_solutions
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Roots of Unity * Exercise 4.4 * Polynomial Function * Theorems * Synthetic Division * Exercis
Unit 03: Integration @fsc:fsc_part_2_solutions
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no link between derivative and integration of the function. </callout> ====Solutions==== <callout type="suc