Bài 2. Phương trình lượng giác cơ bản (tiết 2)

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Bài 2. Phương trình lượng giác cơ bản (tiết 2)

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KIM TRA BI CU 1.  ( )     x x k k x k α α π π α π = = +  ⇔ ∈  = − +  ¢ ⇔ ( )     x a k x a k k π π π = +   = − +  ∈¢     ( )      x k k x k π π π π  = +  ∈   = +   ¢            !"#$%&'()*+,)&-'.)!/00(1)2*3  %  %4 056789: 49;<= )>?@ABCD: @AC:8 ;4 EF67AC9 BG49 &:8;45 *HIJ+ **KLMN FOOP 45 <= FOOPQ 4D R *STOOP %4D DU∀  !"#$%&'()*+,)&-'.)!/00(1)2*3  %  %4 R *STOOP %4D DU∀ R *STOOV FOOV589:4 :49<= α WXY−αFW  X ; Z ZX [X AM = α vµ AM′ = − α F9\: 4 ]95\: <= )>??<^?_4: :8;4 E)?9\: 4]9` \:B5 E&:8;45 ?<^?_4:\:π %45A \:a9b<πQ<∈c  %  %4 R *STOOP %4D DU∀ R *STOOV  !"#$%&'()*+,)&-'.)!/00(1)2*3 %45A \:a9b<πQ<∈c %449 5:4=  ! " #$%&&' ⇔(')*π+*∈, -.%/&01"&1" ⇔01"(1")*π1*∈," FBDCdefBGB4 524g?\TA3 hiBj 4 4k l BTD :4= 2"&&3 & / (3 & )*456 & +*∈, "#$%78'9 :;<%* l 4 a α π α ≤ ≤   =  =$'& #&;> =$ (&)*π+*∈,  !"#$%&'()*+,)&-'.)!/00(1)2*3  %  %4 0mn3&01"&1"⇔01"(1")*π1*∈," 2"&&3 6 /(3 6 )*456 6 +*∈,  3#$%78'9:;<%* &/ (&)*π+*∈, e3*STBgh E45A\:<πQ<∈c EL4L5A\:πb<πQ<∈c El4l5A\:πob<πQ<∈c l 4 a α π α ≤ ≤   =   !"#$%&'()*+,)&-'.)!/00(1)2*3  %  %4 pefAefA l  34 342 3 4    3 42 l 3 34   a x b x x c c x d x π = − = + = =  ( )  34   4   d x x k k π = ⇔ = ± + ∈¢ ( ) ( ) l l l l l l l l l  3  4l >  42 l 3 4l l l ql ql ql ql c v c n n c x c x k k x k k x k = + = ⇔ + = ± + ∈  = ⇔ ∈  = − +  ¢ ¢ ( ) ( ) 3 42 3 4       b c x x x x k k x k k x k π π π π π π π − = ⇔ − = ± + ∈ = +   ⇔ ∈  = +  ¢ ¢ ( )  3  4   >    a v c n k k π π π = ± + ∈¢  !"#$%&'()*+,)&-'.)!/00(1)2*3 0A4\: EU9\:8B4hie?\Aa9b<πQ<∈c E%44k l 5\:ak l b<ql l Q<∈c E)?8r9sta4b<πQ<∈c l 4 a α π α ≤ ≤   =  0ASTBgh E45A\:<πQ<∈c EL45A\:πb<πQ<∈c El45A\:πob<πQ<∈c  %4D<OOPD:5<OOV 0u)0v  !"#$%&'()*+,)&-'.)!/00(1)2*3 *+w0)&!xZ0yBAABmQ4Az?\S? ( )   x k k x k α π π α π = +  ∈  = − +  ¢ %95\: %5<V %4495\:9b<πQ<∈c {%45<P . !"#$%&'()*+,)&-'.)!/00(1) 2 *3  %  %4 pefAefA l  34 34 2 3 4    3 4 2 l 3 34   a x b x x c c x. !"#$%&'()*+,)&-'.)!/00(1) 2 *3  %  %4 0mn3&01"&1"⇔01"(1")*π1*∈," 2& quot;&&3 6 /(3 6 )*456 6 +*∈,  3#$%78'9:;<%* &/ (&)*π+*∈, e3*STBgh E45A:<πQ<∈c EL4L5A:πb<πQ<∈c El4l5A:πob<πQ<∈c l 4. #$%&&' ⇔(')*π+*∈, -.%/&01"&1" ⇔01"(1")*π1*∈," FBDCdefBGB4 5 2 4g?TA3 hiBj 4 4k l BTD :4= 2& quot;&&3 & / (3 & )*456 & +*∈, "#$%78'9 :;<%* l 4

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