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Question 2 & 3, Exercise 1.1 @math-11-kpk:sol:unit01

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+{{i}^{112}}+{{i}^{122}}+{{i}^{153}}=0$. GOOD ====Solution==== \begin{align}L.H.S.&={{i}^{107}}+{{i}^{112}}+... $3\left( 1+2i \right),-2\left( 1-3i \right)$. ====Solution==== \begin{align}& 3\left( 1+2i \right)+-2\left( ... 2}-\dfrac{2}{3}i,\dfrac{1}{4}-\dfrac{1}{3}i$. ====Solution==== \begin{align}&\left( \dfrac{1}{2}-\dfrac{2}{3... sqrt{2},1 \right),\left( 1,\sqrt{2} \right)$. ====Solution==== \begin{align}&\left( \sqrt{2},1 \right)+\left

FSc/ICS Part 1 (Mathematics): PTB

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view]]** by Mr. Aqeel Nawaz * **[[fsc-part1-ptb:solution-and-area-of-oblique-triangle]]** UPD * **[[FSc:

MathCraft

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MathCraft ====== **Introducing “MathCraft”: Your Solution for Document Transformation!** {{ :mathcraft.jpg?

FSc/ICS Part 2 Solutions @fsc

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easily. Please click on a desire unit to view the solution of any particular exercise. This work is licensed