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Department
Mathematics
Course
Mathematics 1229A/B
Professor
Vicki Olds
Semester
Fall

Description
m1 m1 m1 m1 k k k k . . . . a r i W i W o Y INN 1 y a : h t o h i U I T o v P f e te f r A CA : m u e g e e N E O r o y l n b ) l W O R , f w d e i R N A 1 R P g a s g I TH S 1 t x m x x x t N E W B = = e D A r r 2 s H SC R a : s : : h i ▯ + ▯ f S N T E C A d P ▯▯ ▯ ▯▯ ▯ r ▯ ▯ o B a u O R O : : : n 0 1 2 0 0 2 n 1 01 1 0 1 w ( n y y y o K N H a a a b d 0 2 1 0 2 1 w ▯ 5 ▯ g i s E S E 1 1 1 o R e 1 2 1 2 s ly + + t . E R d d d a c 0 1 0 1 m e T B h y e ▯ x f z z i Y E P m e 5 ▯ ▯ e = = = e U S R b b b r 5 4 3 0 4 3 l 5 6 0 5 6 0 2 r ( 7 0 5 H N T 0 = 0 0 x ▯▯ ▯ ▯▯ ▯ ▯ ▯ x : i U P A r r ly C + ( ) D R : E B 4 i x A T O R : : 5 1 x3 y , x ( S A 8 E a a ▯ n ▯ ▯ = y + 5 C U m 1 0 0 0 a y 1 0 1 1 4 2 5 0 d y x x 4 R T k d d S Q ▯ ▯ ▯▯ 3 x + ▯ 3 L B ) b 0 1 2 1 5 1 x z z z y E E D = = 0 1 0 0 ▯ + D ? b b 1 : ▯ x 6 ( 3 1 4 ) 0 1 ▯ P ▯▯ ▯ ▯▯ ▯ 5 5 6 0 2 i 5 n 0 0 1 0 0 1 o 0 0 0 ▯ o z s o d 0 1 0 1 0 0 o ▯ y 2 , D B r 1 0 0 0 2 1 m u 2 x x x y : : u S ? C o ▯ + + n a a d n : ▯ . 3 3 d = 0 h y E z b d n 1 0 0 5 4 3 1 0 1 e 3 y z y . s a 0 o ▯▯ ▯ ▯▯ ▯ 1 te = = = 2 m y . E 0 ▯ 9 6 c b : 1 z 2 1 S ▯ A y o 5 y 5 6 0 ▯ m1 m1 m1 m1 m1 m1 m1 r r r r r r r k k k k k k k 1 0 . . . . . . . T M d L F F F r I a H a H T L t h A n t A r A r A r r q m w m w A n t 2 a A ? A : a : a : a e s t a t a [ h A s T k v k v k v s io a : A: d y a : A: d y 1 fi 9 + a = u = u = u s s s o s t l s o s t l 0 r = A B 2 ▯ s ▯ s ▯ s t , s x o s x o w ▯▯ ▯ l f l f l f m a v s v s ▯ f ▯ ▯ ▯ y y y f d ? e ? e 7 2 1 1 5 3 n 0 h h ] ▯ ▯ 3 ix r e s s 7 4 B le B B B q w e e B 0 ( t : k : k : k t u m m [ B ▯ B k e k e k e n es l l s 1 = h = h = h . e a a 0 ▯▯ ▯ )T n s n y n s o e e 0 n y e y e y e ▯▯ ▯ w a ▯▯▯▯ ▯ a e o o o g n 0 0 0 1 n t B i n i 0 1 1 a ▯▯ ▯ r 0 1 1 r ] e a r a 3 ▯ m ▯ r 0 0 ▯ r B O C 3 C q C u C q 2 n 1 1 3 e 2 e C e E ( : t : i : t 0 d 1 ▯ ▯ 4 [ e 1 A ▯ k s k s k s k2 m 1 2 6 1 w T = a = v = a ▯ a 3 1 7 e )2 t ± n ± n ± e 1 ▯ c Wx n s n n n c D B ▯ ▯ D B 1 e oc y t y y y y k ▯ o o 1 5 2 o o ] e t n m e 1 1 5 s s ▯▯ ▯ s s ▯ n wo ? y l 0 1 1 2 m D sn D D l D o ▯▯ ▯ ▯▯▯▯ ▯ D f ( l l u l [ A l l l 1 + 0 B k k k )T ▯= ▯= ▯= t t g i ± ± ± d d ] 2 y 1 1 1 y y o e e E m E E E l l [ A r E l l l r w w . 2 B , g g 1 1 A h n h n ? t ? ] m1 m1 m1 m1 m1 m1 m1 k k k k k k k . . . . . . . P F n f L ▯ F f f L L e a A i A t A ▯ A d A A A D t A t 3 N 2 s x x 1 A : ▯ 1 3 2 :5 e : ▯ = ▯ A ▯ A e o = 1 3 2 1 l 1 4 6 3 = 3 = e n + + 2 e 0 1 ▯ A , a ▯▯ ▯ ▯ ▯ f 0 2 T ▯ ▯ 1 t y y 1 1 0 1 s ▯ ▯ B 1 1 3 0 1 0 8 ▯ e 1 ▯ ▯ 1 = = v ▯ C 1 B 3 B ▯ e B k B fi 2 B ▯ 3 ▯ 2 4 : f : o : d B [ 5 1 ▯4 ▯▯ ▯ ▯▯▯▯ ▯ i 5 1 w ▯ : d ▯ ▯ d ba s f 7 1 7 2 h h 2 3 A ▯ ] B n s t .2 1 n
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