Đề thi thử THPT Quốc Tuấn 2015 toán

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Đề thi thử THPT Quốc Tuấn 2015 toán

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  (Đề thi có 01 trang)   !"#$%&!'()* Thi gian lm bi: 180 pht, không k thi gian giao đề +,(2,0 đim)    y x x mx= − + −   !"# $%&'( ( ) )+∞  +,(1,0 đim) *'(+'(' ',-./01  ( ) ( ) ( )          #A B C B C A C A B− + − + − =  2345'(% 6 76 6 # x x − + =  +,-(1,0 đim)$8839 ( ) :  # . ;I x x dx= + ∫ +,(1,0 đim) 2345'(%  7  #x x− + = (<3=33* $%>'?0'* @?? (&&/* ( ) 6   #x x x   − ≠  ÷    +,(1,0 đim)$('?0'' A@BC4D'E'FG       x y z+ − − = = − HI3E' JG@KBLCK"#$%M N' &O FJ$8?'PQJQ /NFOQ" 7  +,. (1,0 đim)   .R' (S*',-,T-TT  1  ',-/0' 9  >  -H ,-" T" $8U &8?.R'(S,-,T-TT8'1'V -T!I3E' ,T,T +,/(1,0 đim)$('I3E'A@B%V<,-W1FX8.H4D' E',-1345'(%.G@L:BL"#H4D'E'-W1345'(%.@KBK"#$% M NY,H-HHW +,0(1,0 đim)2Z345'(%   [   \ [ x x x x x+ − > − + − + − +  +,1(1,0 đim)@HBHC] ^G@  LB  LC  " $%'(.!ZH'(]Z &/*J"@  LB  LC  _@BC ''''''''2"''''''' 34"5!$66666666666666667789:&%;<!$6666666667 #&"=$6666666666666666#&"=$6666666666 >> 9/ ` Ja.4= b&  1 (1,0 đim) $'  2 (1,0 đim) 1$cbGd  e  7y x x m= − +  #H6 f'( ( ) )+∞ ?Y? ( ) e # )y x≥ ∀ ∈ +∞  ( )   7 )x x m x⇔ − ≥ − ∀ ∈ +∞  #H6 cgh@"   7x x− 1' @ −∞ L ∞ BT K#L B  # K #H6 R*'1  ( )   7 ) # #x x m x m m− ≥ − ∀ ∈ +∞ ⇔ − ≤ ⇔ ≥ ./< #H6  1 (0,5 đim) 1 ( ) ( ) ( )           A B C B C A C B+ − = −  ( )         A B C= −         A B A C= −  -i45'1 ( )           B C A B C B A− = −  ( )           C A B C A C B− = −  N'1j/3*' 2 (0,5 đim) J45'(%45'45'!  6 6 6 76 6 # 6  x x x x  = − + = ⇔  =   #H6 #  x x =  ⇔  =   #H6  bI ( )  . ; )u x dv xdx= + =  #H6 1 ( )     ) ; ;  x du v x x = = + +  #H6 ( ) ( ) :   # :  ; . ; #  I x x xdx= + + − ∫  #H6 6.6 ;. \= − −  #H6 : 1 (0,5 đim) e ;   # ∆ = − = − <  #H6 J45'(%1 'X3*.  )  x i x i= − = +  #H6 2 (0,5 k>'i'l/('? (&. ( ) ( ) 6  6  # 6 k k k C x k x − −   ≤ ≤  ÷    #H6 đim) ( ) #  6  k k k C x − = −  k>'?0'* @*'!#K?"# #k⇔ =  k>'1.#[6#[ #H6 6 (1,0 đim) b4D'E'F1345'(% .     x t y t z t = − +   = +   = −   cgX       # x t y t t z t x y z = − +   = +  ⇒ = −  = −   − + − =  H<B' &.OK)K) #H6 2M  Q ( )  )  )t t t− + + −  /N  F  1 ( ) ( ) ( )    7     7MN t t t= ⇔ − − + − − + + =  #) t t⇔ = = −  #H6 m!"#H&QK))H ( ) ( )   )  d N P =  #H6 m!"KH&QK)K)H ( ) ( )   )  d N P =  #H6 7 (1,0 đim) f%G  1FX8B.     S a=  $&8?.R'(S    V a=  #H6 2Mf.(/'&,H 1-f/0''1!, m% I3E',-,T,T/0''1-f/0''1 !,T,T m<BfT.%/ -T.I3E',T,T'1a %. · eBC H  #H6 1-f"   a  e B C a=  #H6 $ '/0'-fT1 · · #  e e # e  BH BC H BC H BC = = ⇒ =  ./< #H6 [ (1,0 đim) cgXG  :  #    #  x y x x y y + + = =   ⇔   − − = = −   H<B-)K #H6 1    '1  'V     4D'  E'  ,-H  W-  +'    '1 ·  :  6 6 6 6 ABD − = =  · ·  6     6  AD ADB ADB AB = ⇒ = =  #H6 OFX8,-W.       S AB AD AB AD= = ⇒ =  $PH'X1,-"H,W" 2M  W )   KH  1  ,W"   ( ) 7   )   : 6 a a d D AB a = −  ⇔ = ⇔ = ⇔  = −   2Mn.(/'&,-W #H6 m! "7HW7);b4D'E',WG:@KBL"#   [ ) ) ): 6 6  A I     −  ÷  ÷     H /B(  \ ; ) 6 6 C    ÷    m! "K:HWK:)K$45'1   \ :; ) ) ) 6 6 6 6 A C     − − −  ÷  ÷      #H6 \ (1,0 đim) bj/?X  [x≤ ≤  -J$45'45'! ( ) ( ) ( )   [   [ #x x x x x− − − − − − − − >  #H6 ( ) ( ) ( ) ( )   [   [ #    [ # x x x x x x x x ⇔ − − − − − − − − > ⇔ − − − − − >  #H6 6 : x x >  ⇔  <   =3j/?X1'X. [ ) ( ] ): 6)[x∈ ∪  #H6 ; (1,0 đim) L$ 1                                  P x y z x y z xy yz zx x y z x y z P x y z x y z x y z x y z P x y z x y z = + + + + − − −   + + − + + = + + + + +         − + + + + = + + + = + + +         #H6 LbI@LBLC"H 7t ≤ H 4=G       P t t t= − #H6 L e  # P t t= ⇔ = ± HJ 7± "#)    P − = − )    P = #H6 LoG @  )  M P MinP = = −  #H6 .   (Đề thi có 01 trang)   !"#$%&!'()* Thi gian lm bi: 180 pht, không k thi gian giao đề +,(2,0 đim) 

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