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Unit 06: Conic Section: Mathematics FSc part 2 @fsc:fsc_part_2_solutions:ch06
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:view&cp=01&p=15&ch=06&fp=Ex-6-1-FSC-part2-ver3-1|Solution of Exercise 6.1]] * [[mdoku>fsc:fsc_part_2_s... 06:view&cp=01&p=10&ch=06&fp=Ex-6-2-FSC-part2-ver3|Solution of Exercise 6.2]] * [[mdoku>fsc:fsc_part_2_s... 06:view&cp=01&p=03&ch=06&fp=Ex-6-3-FSC-part2-ver3|Solution of Exercise 6.3]] * [[mdoku>fsc:fsc_part_2_s... 06:view&cp=01&p=13&ch=06&fp=Ex-6-4-FSC-part2-ver3|Solution of Exercise 6.4]] * [[mdoku>fsc:fsc_part_2_
View Online (Solutions of Unit 06) @fsc:fsc_part_2_solutions:ch06
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er&cp=01&p=15&ch=06&fp=Ex-6-1-FSc-part2-ver-2-0-0|Solution of Exercise 6.1]] * [[mdoku>fsc:fsc_part_2_solu... er&cp=01&p=09&ch=06&fp=Ex-6-2-FSc-part2-ver-2-1-0|Solution of Exercise 6.2]] * [[mdoku>fsc:fsc_part_2_solu... er&cp=01&p=03&ch=06&fp=Ex-6-3-FSc-part2-ver-2-0-0|Solution of Exercise 6.3]] * [[mdoku>fsc:fsc_part_2_solu... er&cp=01&p=13&ch=06&fp=Ex-6-4-FSc-part2-ver-2-1-1|Solution of Exercise 6.4]] * [[mdoku>fsc:fsc_part_2_sol
FSc Part 1 (KPK Boards)
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different types of complex numbers. * know the solution of simultaneous linear equations with complex co-... region of simple LP problems. * define optimal solution of an LP problem. * find optimal solution graphically of LP problems. * solve real life simple LP probl... is unit the students will be able to * find the solution of right angles triangle. * understand oblique
Unit 07: Vectors: Mathematics FSc part 2 @fsc:fsc_part_2_solutions:ch07
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07:view&cp=01&p=04&ch=07&fp=Ex-7-1-FSC-part2-ver2|Solution of Exercise 7.1]] * [[mdoku>fsc:fsc_part_2_s... 07:view&cp=01&p=05&ch=07&fp=Ex-7-2-FSC-part2-ver3|Solution of Exercise 7.2]] * [[mdoku>fsc:fsc_part_2_s... 07:view&cp=01&p=08&ch=07&fp=Ex-7-3-FSC-part2-ver3|Solution of Exercise 7.3]] * [[mdoku>fsc:fsc_part_2_s... 07:view&cp=01&p=06&ch=07&fp=Ex-7-4-FSC-part2-ver2|Solution of Exercise 7.4]] * [[mdoku>fsc:fsc_part_2_
FSc Part 1 Mathematics Notes/Solutions
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k and we have work hard to make easy and suitable solution for students and teachers so that it help them le... ily. Please click on a desire chapter to view the solution of any particular exercise. This work is licensed... ew]]** by Mr. Aqeel Nawaz * **[[FSc:FSc Part 1 Solution & Area of Oblique Triangle|Solution & Area of Oblique Triangle]]** * **[[FSc:FSc Part 1 Important Trigon
Chapter 12: Application of Trigonometry @fsc:fsc_part_1_solutions
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s of Trigonometric Ratios * Exercise 12.1 * Solution of Right Triangles * Exercise 12.2 * Height... The Law of Tangents * Half Angle Formulas * Solution of Oblique Triangles * Case I : When measure ... formulas of Chapter 12==== * **[[FSc:FSc Part 1 Solution & Area of Oblique Triangle|Solution & Area of Oblique Triangle]]** ====Solutions==== <callout type="succes
FSc/ICS Part 2 Solutions
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easily. Please click on a desire unit to view the solution of any particular exercise. This work is licensed... c:FSc Part 2 Solutions:ch07]]** ====Handwritten Solution by Muhammad Shahbaz==== * **[[:fsc-part2-ptb:su
FSc Part 1 Model Papers
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PDF]] (69KB) | | ARW Official Model Paper (with solution) | [[mdoku>fsc:fsc_part_1_model_papers:pdfview&f
Solution & Area of Oblique Triangle
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====== Solution & Area of Oblique Triangle ====== Here is the list of all the formulas used in Chapter 12 of
FSc Part 2 Model Papers
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PDF]] (84KB) | | ARW Official Model Paper (with solution) | |[[mathcity>files/fsc/fsc_part2/model_papers/
FSc (Kyber Pakhtunkhwa (KPK) Boards)
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we are going to publish notes of FSc Part 1 and Part 2. * **[[FSc:KPK FSc Part 1|Solution of FSc Part 1]]
Chapter 02: Sets, Functions and Groups @fsc:fsc_part_1_solutions
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nary Operations * Exercise 2.7 * Groups * Solution of Linear Equations * Reversal Law of Inverses
Chapter 03: Matrices and Determinants @fsc:fsc_part_1_solutions
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s2$ matrix * Inverse of $2\times2$ matrix * Solution of simultaneous linear equations by using matric
Chapter 05: Partial Fractions @fsc:fsc_part_1_solutions
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l Fraction * Improper Rational Fraction * Resolution of a Rational Fraction $\frac {P(x)}{Q(x)}$ into
Chapter 06: Sequences and Series @fsc:fsc_part_1_solutions
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f an A.P., show that $$l(q-r)+m(r-p)+n(p-q)=0$$ **Solution:** Let $a_1$ be first term and $d$ be common diff
Chapter 14: Solutions of Trigonometric Equation @fsc:fsc_part_1_solutions
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MCQs with key @fsc:fsc_part_2_mcqs
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Unit 01: Functions and Limits @fsc:fsc_part_2_solutions
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Unit 03: Integration @fsc:fsc_part_2_solutions
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Unit 05: Linear Inequalities and Linear Programming @fsc:fsc_part_2_solutions
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View Online (Solutions of Chapter 14) @fsc:fsc_part_1_solutions:ch14
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