1( = @ 1( > 2( > 3( 4( > 2( 45 % @ @ > > > @ > > = > 1( 180 2( 162 3 ...

1( = @ 1( > 2( > 3( 4( > 2( 45 % @ @ > > > @ > > = > 1( 180 2( 162 3 ... 1( = @ 1( > 2( > 3( 4( > 2( 45 % @ @ > > > @ > > = > 1( 180 2( 162 3 ...

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102 X − µ. Z = . 1 (1δn10−1014 −10P ( 10

103 . 2 (7. 3 (8. 2 (9. 4 (10. 2 (11x 20P( 1−P) 0/2×0/8P = = = 0/2 δ P = = = 0/04n 100n 100d = P − P = Zα δP= 1/96×0/04 = 0/07842. 3 (12( ) . 4 (13. . 1 (14P( 1−p) 0/65×( 1−0/65)S = == 0/024n400. 4 (15. Z 30 . 2 (16X1− X230−25Z = == 5 / 77S225 1001 S+2 +n100 2001 n212=Sx⇒ =Sx 2=2Sx n ( ) ( ) = 36n Sx 2. 2 (17. 1 (18: . 2 (19(b − a)2( 4 − 2)21Var(x) = = =12 12 3. d = b = 25 c = µ = 20 . 1 (20

103 . 2 (7. 3 (8. 2 (9. 4 (10. 2 (11x 20P( 1−P) 0/2×0/8P = = = 0/2 δ P = = = 0/04n 100n 100d = P − P = Zα δP= 1/96×0/04 = 0/07842. 3 (12( ) . 4 (13. . 1 (14P( 1−p) 0/65×( 1−0/65)S = == 0/024n400. 4 (15. Z 30 . 2 (16X1− X230−25Z = == 5 / 77S225 1001 S+2 +n100 2001 n212=Sx⇒ =Sx 2=2Sx n ( ) ( ) = 36n Sx 2. 2 (17. 1 (18: . 2 (19(b − a)2( 4 − 2)21Var(x) = = =12 12 3. d = b = 25 c = µ = 20 . 1 (20

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