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#&&(S9>(* * !, (2) 49+&"'(S(* +$Z "I1*+(Sj Q m"7"#Z$>1$k⊂k[^`!9"I 1^#Rn'>$9B.#"1(* 8k"I1^, Q m"7R"1Z(* #k→? Bk⊂k[^`?⊂k[^`,-#$"I1#R nR9Kof#(*"1$?8 $k, Q S Q S1ca(R' Q m=2p2"7Z"I1*Z$(S ii,F, R9S+919P?T<M4)<NO+,<:+9<P=+ M$"I14J^_=#"1)$$ [<<G3;U;UC1<;DEF` "#j Q <<G39>1$Z"I1 Q U9>1&(*  Q UC1<39>1.*(SI#Z"I1 CHE Q DEF39>19>(* +(S9+&"' $@9+&"'R"I1 ii,G, R9S+9<G)<9V11=1M4)<NO+,<:+9<P=+ M$      !    "I  1      [Knowledge Base of Computational Objects – COKB`9$I6OXjCqE W;;;63;UD+13;DEF3X "#j Q 9$>1/4J^_= Q 9$>1&.:9"I1 Q 9>1/9&+4J^_= Q 639$>1L Q UD+139$>1 Q DEF39>19>"19B ii,G,D, T<<Y69O61=1I9=)+)Z?-[1=1QH\F1<7 Mb9$9B4J^_=#.5"1.=(S '9>Z.5"I1j [1] 4'S, [2] 4"I1R#.5bV#.56$(I $$S[3WirM#$ 7Se`,4"I19X*9/ "I1., [3] 4"I14J^_=.D,s"I1X*#$$ 9t=9u#"1'9>8$(/"I 1R,Y3jW^k-Ck?Ev^4Ck?4E"#k?4 9"I1R9WirM, [4] 4"I14J^_=.F,s"I1X*#$ 9=9$$9"I1.D"I1 #"1'9>+$(/"I1R, Y3jkMwvik4Ck?4Exwvik4Ck?4WE"#k? 4W9"I1R9WirM, Nguyn Th Thu Trang – CH1101147 4.5+Zb9B"I16j Q \"I1,\X*#99'9>+$( /"I1R, Q W($b$#S"I1 R*"I1.., Q y+.5'9>,yX*(S/(S 9+:"I1"I1/[!9"I1$ ("I1/`, Q >1"/$+$, Q >1.$9+&"'$Z"I1, Mb.X*$(SZ"I1, Q >1&(* J,Mb&$& 9>(* p#$*$(I$ X*8$(I$Z"I1, Q >19>(* +9(S9+&"' $Z"I1*R"I1,Mb9>(*  #j {(SR'}⇒{(S'9>} 4UB.5+"I1%"17R R&*'(* +$Z"I 1R"I1*"I19+&"1'9>+/Z 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R'Z9>X'9>Z9>,ƒXR'X'9>"/9 >1(S+"I1."7,->*$9>#"1 Bj j{( D ( F ,,,(  }⇒{( D ( F ,,,(  } ‡9>T+#9S()!"#R (>R"R&*'X"7;(S 9>,WB"*9"7;O9(S "12=2p,  =1EPa)3dI)Z+ [1] ˆS/9Z"I1, [2] ˆS/2"7Z$"I1*Z$$, [3] ˆS/2"7Z$$*$"I1& $!f, [4] ˆS/(Sf:$"I1*$$B$"I 1*$$, [5] ˆS/(S3$Z$"I1*$$=: "I1*$&$!, [6] ˆS/$&+"I1*+$Z "I1, [7] ˆS/2"7Z$, [8] ˆS/2"7Z$&$!f, [9] ˆS/(Sf:$"I1B$, CQE [10] ˆS/(SfZ$B$, ˆS/(S3$Z$=*"I1 &$!, III. /0%12"34)5678 [=(dD‚‰?$3"` iii,D, =1MK+9+,9LC/ Vectơ 9$"e#B;9F"5Z" e"0Š‹"9""X"9"I, Y=#""X"IU9vectơ không ‡2"7$=X'$"/(j Q ‡"X"IZ=, Q ‡$B, d="19cùng phương'Z5((V U, -'=U5#UBV1 B, Độ di của một vectơ9R:""X"IZ= "#, d="19bằng nhau '5UBU"$, -'=f' YBb"k9=‰,Y=‰"19 &*Bf=UUBB=, iii,F, e+,1fC9C)-F1<g 4=,s.*$"k"#62"7"?4( ,\"#="19aZ=,\cj,ƒp9.* aZ="19p$=, Tính chất của phép cộng vector Q j Q '1j [...]... hiệu là : ⊥ Tích vô hướng của hai vector và là mô t số ký hiệu là được xác định bởi Bình phương vô hướng của mô t vector bằng bình phương độ dài vector đó Tính chất của tích vô hướng : với 3 vector , , tùy ý và mọi số thực k, ta có IV Áp dụng mô hình COKB vào bài toán hình học vector 10 IV.1 Các thành phần của bài toán trong mô hình COKB Tập hợp C : các khái niệm... vector, ký hiệu là , được xác định như sau : 1) Nếu k ≥ 0 thì vector k cùng hướng với vector Nếu k . </hypothesis_part> <goal_part> VECTO[ A, B] + VECTO[ B, C] = VECTO[ A, C]; VECTO[ A, C] + VECTO[ C, B] = VECTO[ A, B]; VECTO[ B, C] + VECTO[ C, A] = VECTO[ B, A]; </goal_part> </rule> … . </symbol> <return>VECTOR</return> <agruments>[VECTOR,VECTOR]</agrume nts> </opt> <opt> <symbol> * </symbol> <return>real</return> <agruments>[real,VECTOR]</agrument s> </opt> … </operators> 4.5>~D40.C;D• <rules> <rule> <name>Quy. )ZD1fC9C)-F1<PG Vector đốij="IZ=9=1BB=# U"$B=,‡V="IZ=9, Hiệu của hai vector9aZ=="IZ=!9j ƒp9.*Z=9phép

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