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- MCQs: Ch 01 Number Systems @fsc-part1-ptb:mcq-bank
- )$ then $z^{-1}= $ - $(\displaystyle{\frac{1}{10}},\displaystyle{\frac{3}{10}})$ - $(-\displaystyle{\frac{1}{10}},\displaystyle{\frac{3}{10}})$ - $(\displaystyle{\frac{1}{10}},-\displaystyle{\frac{3}{10}})$
- Exercise 1.1 (Solutions) @fsc-part1-ptb:sol:ch01
- y:** Associative property w.r.t. '+'. ---- (iv) $(100+0) = 100$ **Property:** Additive identity w.r.t. '+'. ---- (v) $(1000 \times 1) = 1000$ **Property:** Multiplicative identity w.r.t. '$\times$'. ---- (vi) $4.1 +(-4.1)
- Exercise 1.2 (Solutions) @fsc-part1-ptb:sol:ch01
- {2}]^{21}}\\ &= \frac{1}{i^{21}}=\frac{1}{(i^2)^{10}\cdot i} \\ &=\frac{1}{(-1)^{10}\cdot i}=\frac{1}{1 \cdot i}\\ &=\frac{1}{i}=\frac{1}{i}\times \fra... **Solutions** $\quad (7,9)+(3,-5)$ $=(7+3,9-5)=(10,4)$ </panel> <panel> **Question 7 ** Simplify... $=((5)(-3)-(-4)(-2),(5)(-2)+(-4)(-3))$ $=(-15-8,-10+12)=(-23,2)$ </panel> <panel> **Question 10 **
- Question Paper/Model Paper/Paper Pattern HSSC-I: BISE
- rt1-ptb:bise-papers:view?f=bise_lahore_maths_ann2010_fsc_part1|Annual 2010 - Group-1 (Lahore Board)]] * [[:fsc-part1-ptb:bise-papers:view?f=bise_lahore_maths_ann2010_fsc_part1_gp2|Annual 2010 - Group-2 (Lahore Board)]] * [[:fsc-part1-ptb:bise-papers:view?f=bise_l
- Papers (Old/Past/Model): BISE @fsc-part1-ptb:bise-papers
- rt1-ptb:bise-papers:view?f=bise_lahore_maths_ann2010_fsc_part1|Annual 2010 - Group-1 (Lahore Board)]] * [[:fsc-part1-ptb:bise-papers:view?f=bise_lahore_maths_ann2010_fsc_part1_gp2|Annual 2010 - Group-2 (Lahore Board)]] * [[:fsc-part1-ptb:bise-papers:view?f=bise_l
- MCQs: Ch 04 Quadratic Equations @fsc-part1-ptb:mcq-bank
- - None of these - The solution set of $x^2-7x+10=0$ is - $\{7,10\}$ - $\{2,5\}$ - $\{5,10\}$ - None of these - If a polynomial $R(x)$ is divided by $x-a... ==== 1-b, 2-c, 3-a, 4-b, 5-b, 6-b, 7-a, 8-b, 9-c, 10-d, 11-b, 12-c, 13-b, 14-a, 15-b, 16-d, 17-c, 18-a
- Ch 07: Permutation, Combination and Probability @fsc-part1-ptb:important-questions
- Sargodha(2015)// * Find $n$, when $^{11}P_n=11.10.9$---// BISE Sargodha(2015), BISE Sargodha(2016) ... values of $n$ and $r$ when $^nC_r=35$ and $^nP_r=210$ ---// FBISE(2016), BISE Lahore(2017)// * If $... d $r$ when $^{n-1}C_{r-1}:^nC_r:^{n+1}C_{r+1}=3:6:10$ ---// FBISE(2017)// * Show that sum of $n$ $A
- Ch 10: Trigonometric Identities @fsc-part1-ptb:important-questions
- ====== Ch 10: Trigonometric Identities ====== <list-group> * Prove that (without calculator) $\sin 10^{\circ}\sin 30^{\circ}\sin 50^{\circ}\sin 70^{\ci... * Using without table or calculator find $tan(1110^{\circ})$ --- // BISE Sargodha(2015), BISE Gujraw
- Old Question Papers/Model Papers HSSC-I (FSc-I): FBISE
- b:fbise-papers:view?f=mathematics-hssc-i-annual-2010-fbise|Mathematics I (Annual 2010)]] * [[:fsc-part1-ptb:fbise-papers:view?f=mathematics-hssc-i-annu
- Papers (Old/Past/Model): FBISE @fsc-part1-ptb:fbise-papers
- b:fbise-papers:view?f=mathematics-hssc-i-annual-2010-fbise|Mathematics I (Annual 2010)]] * [[:fsc-part1-ptb:fbise-papers:view?f=mathematics-hssc-i-annu
- Definitions: FSc Part 1 (Mathematics): PTB
- finite number of elements.\\ e.g. $A={2,4,6,8,...,100}$ * **I... ion.\\ e.g. $a+x, x-2y, ax+b$. ===== Chapters 09,10,11,12,13,14: Trigonometry ===== * **Trigonome
- Important Questions: HSSC-I
- etry]] * [[fsc-part1-ptb:important-questions:ch10-trigonometric-identities ]] * [[fsc-part1-ptb:
- FSc Part 1 Mathematics Notes/Solutions
- 1-ptb:sol:ch09]]** * **[[:fsc-part1-ptb:sol:ch10]]** * **[[:fsc-part1-ptb:sol:ch11]]** * *
- Ch 02: Functions and Groups @fsc-part1-ptb:important-questions
- {1,2,3,4\}$, $B=\{3,4,5,6,7,8\}$ and $C=\{5,6,7,9,10\}$ then verify associativity of union --- // B
- Ch 04: Quadratic Equations @fsc-part1-ptb:important-questions
- quations ====== <list-group> * Reduce $x^{-2}-10=3x^{-1}$ to quadratic form --- //BISE Gujrawala(