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Question Paper/Model Paper/Paper Pattern HSSC-I: BISE
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s have same paper pattern. ==== Old papers (BISE Lahore) ==== (All the boards have same paper pattern in ... tc) * [[:fsc-part1-ptb:bise-papers:view?f=bise_lahore_maths_ann2011_fsc_part1|Annual 2011 - Group-1 (Lahore Board)]] * [[:fsc-part1-ptb:bise-papers:view?f=bise_lahore_maths_ann2010_fsc_part1|Annual 2010 - Group-1 (La
Papers (Old/Past/Model): BISE @fsc-part1-ptb:bise-papers
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== * [[:fsc-part1-ptb:bise-papers:view?f=bise_lahore_maths_ann2011_fsc_part1|Annual 2011 - Group-1 (Lahore Board)]] * [[:fsc-part1-ptb:bise-papers:view?f=bise_lahore_maths_ann2010_fsc_part1|Annual 2010 - Group-1 (Lahore Board)]] * [[:fsc-part1-ptb:bise-papers:view?f=
Ch 08: Mathematical Induction and Binomial Theorem @fsc-part1-ptb:important-questions
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-\frac{1}{2^n}]$ --- // BISE Sargodha(2017), BISE Lahore(2017)// * Expand $(8-5x)^{\frac{-2}{3}}$ upto t... .+(4n-3)=n(2n-1)$ for $n=1$ and $n=2$ --- // BISE Lahore(2017)// * Expand upto three terms $(1-x)^{\frac{1}{2}}$ --- // BISE Lahore(2017)// * Using binomial theorem, calculate $(0.97)^3$ --- // BISE Lahore(2017)// * Expand $(1-2x)^{\frac{1}{3}}$ upto th
Ch 03: Matrices and Determinants @fsc-part1-ptb:important-questions
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array}} \right]$, show that $A^4=I_2$ --- // BISE Lahore(2017)// * $ A=\left[ {\begin{array}{c} i&l+i\\l... that $A-(\bar A)$ is skew-hermitian. --- // BISE Lahore(2017)// * Without expansion show that $ \left[ ... 1}{c}\\a&b&c \end{array}} \right]=0$ --- // BISE Lahore(2017)// * Verify that $(AB)^t=B^t A^t$ if $ A=\... 1&1\\3&2\\0&-1 \end{array}} \right]$ --- // BISE Lahore(2017)// * Solve the following matrix equations
Ch 07: Permutation, Combination and Probability @fsc-part1-ptb:important-questions
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all letters without repeating anyone? ---// BISE Lahore(2017)// * Find the values of $n$ and $r$ when $... nC_r=35$ and $^nP_r=210$ ---// FBISE(2016), BISE Lahore(2017)// * If $S=\{1,2,3,...9\}$, Even $A=\{2,4,... \}$, $B=\{1,3,5\}$. Find $P(A \cup B)$ ---// BISE Lahore(2017)// * A die is thrown. Find probability tha... top are prime numbers or odd numbers. ---// BISE Lahore(2017)// * Find the values of $n$ and $r$ when
Ch 01: Number Systems @fsc-part1-ptb:important-questions
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roperty with respect to "+" and "-". --- // BISE Lahore(2017)// * Find multiplicative inverse of $a \div ib$ --- // BISE Lahore(2017)// * Simplify $(-1)^\frac{-21}{2}$ --- /... * Prove that $|z_1z_2|=|z_1||z_2|$ --- // BISE Lahore(2017)// * Express $1+i\sqrt{3}$ in the polar f
Ch 04: Quadratic Equations @fsc-part1-ptb:important-questions
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minder is $-4$? Find the value of $k$. --- //BISE Lahore(2017)// * Prove that $1+w+w^2=0$ --- //BISE Lahore(2017)// * Solve $3^{2x-1}-12.3^x+81=0$ --- //BISE Lahore(2017)// * When $x^4+2x^3+kx^2+3$ is dividing b
Ch 09: Fundamental of Trigonometry @fsc-part1-ptb:important-questions
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rc}20'$, $r=18mm$ --- //BISE Sargodha(2015), BISE Lahore(2017)// * Find the value of remaining trigonome... a}{1+cos\theta}+cot\theta=cosec\theta$ --- //BISE Lahore(2017)// * If $tan^245^{\circ}-cos^260^{\circ}=x... 45^{\circ}tan60^{\circ}$ then find $x$ --- //BISE Lahore(2017)// * $\frac{tan\theta+sec\theta-1}{tan\the
Ch 10: Trigonometric Identities @fsc-part1-ptb:important-questions
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alpha cos\alpha$ --- // BISE Sargodha(2015), BISE Lahore(2017)// * Prove that (without calculator) $sin\... ac{1}{\sqrt{2}}(sin\alpha+cos\alpha)$ --- // BISE Lahore(2017)// * Prove that $\frac{sin\theta+sin3\thet... eta+cos5\theta+cos7\theta}=tan4\theta$--- // BISE Lahore(2017)// * Prove that $\frac{cos8^{\circ}-sin8^{
Ch 12: Applications of Trigonometry @fsc-part1-ptb:important-questions
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$. How far is the boat from the cliff? --- //BISE Lahore(2017)// * Solve the $\triangle ABC$ in which $\... pha=3$, $c=6$ and $\beta=36^{\circ}20'$--- //BISE Lahore(2017)// * Find the smallest angle of the $\tria... $\alpha=37.34$, $b=3.24$ and $c=35.06$--- //BISE Lahore(2017)// * Prove that with usual notation, $R=\f
Important Questions: HSSC-I
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lass XI" published by Punjab Textbook Board (PTB) Lahore, Pakistan. These questions are taken from old pap... re taken from old papers of FBISE Islamabad, BISE Lahore, Sargodha, Gujranwala, Faisalabad, Rawalpindi.
Ch 02: Functions and Groups @fsc-part1-ptb:important-questions
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ss XI is published by Punjab Textbook Board (PTB) Lahore, Pakistan has been given on this page. These ques... B)\cup(A \cap C)$ --- // BISE Gujrawala, BISE Lahore (2017)// * If $A=\{1,2,3,4\}$, $B=\{3,4,5,6,7,8
Ch 05: Partial Fraction @fsc-part1-ptb:important-questions
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to partial fraction $\frac{1}{x^2-1}$ --- //BISE Lahore(2017)// * Resolve the following into partial fr... actions $\frac{x^2}{(x-2)(x-1)^2}$ --- //BISE Lahore(2017)// * Resolve $\frac{3x-1}{(x^2+1)(x+3)}$ i
Ch 06: Sequences and Series @fsc-part1-ptb:important-questions
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15),BISE Sargodha(2015), BISE Sargodha(2017),BISE Lahore(2017)// * With usual notation show that $AH=G^... 2$, then prove that $x=\frac{2y}{1+y}$ --- //BISE Lahore(2017)// * Insert four harmonic means between $
Ch 13: Inverse Trigonometry Functions @fsc-part1-ptb:important-questions
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{5}-tan^{-1}\frac{8}{19}=\frac{\pi}{4}$--- //BISE Lahore(2017)// * Without using calculator show that $cos^{-1}\frac{4}{3}$--- //BISE Lahore(2017)// </list-group> {{tag>FSc FSc_Part1
Exercise 1.1 (Solutions) @fsc-part1-ptb:sol:ch01
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Exercise 2.8 (Solutions) @fsc-part1-ptb:sol:ch02
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Definitions: FSc Part 1 (Mathematics): PTB
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Definitions and Review
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Old Question Papers/Model Papers HSSC-I (FSc-I): FBISE
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MCQs Bank: FSc-I
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Multiple Choice Questions (MCQs)
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FSc Part 1 Mathematics Notes/Solutions
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Solution and Area of Oblique Triangle
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Trigonometric Formulas
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MCQs: Ch 01 Number Systems @fsc-part1-ptb:mcq-bank
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MCQs: Ch 04 Quadratic Equations @fsc-part1-ptb:mcq-bank
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Exercise 1.2 (Solutions) @fsc-part1-ptb:sol:ch01
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