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Midterm

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

Description
m1 m1 m1 m1 m1 m1 k k k k k k . . . . . . a h i i F i i i e U Y INN 1 d : t a a 5 d ( d : d ( 3 t t U I T , ▯ e a v e 2 ▯ 2 u e A A : o ▯1 t e u m 3 u 6 u 3 u = l N E O r 2 e o n , ▯ v , + 1 w W O R 2 0 r f d ) . . ) 2 , g R N A 1 ▯ a l v , r I TH S 2 1 h g . ▯ u N E W ▯ st ) a t H SC R e c B f B B d n S N T m c 5 2 6 B 1 O R O d h 2 v 2 K N H B c t ▯ , = d E S E 1 n B e , ) 0 3 . E R s : c ) , . T B 0 ▯1 r 1 Y E P ) 2 u ) U S R = C . H N T C 4 0 C U P A : ▯ i ( , 3 D R C u 7 ▯ 0 , , A T O : 1 = j 0 ▯ , S A 8 E ▯ ( . , ) ) C U m 1 ▯1 , 6 R T k 1 2 , ) L B ) ▯ ▯ E E 2 1 u D , ▯ 1 0 i D D a 7 D D 3 0 i ( : 1 e ▯ ▯ 2 D . r , 4 ) 0 . , n ▯ 1 l ) 0 su E s a ) : 1 1 m ± E c 5 E 0 2 2 : 0 A : ▯ ) i 6 m1 m1 m1 m1 m1 m1 r r r r r r k k k k k k 2 1 0 . . . . . . T M F n F a L v F F F t h A r A = d d t A i d A d A d 1 a ▯ a y 1 s n u : ▯ s h y l y l s 2 v ▯ d ? , 2 6 t r a l a l 9 u 2 2 d v e ea e s e s A o z ) r D A n o ft f f f 0 . e ( ( d s t a i i w n B n , , ( b e 0 t f ( ( v ) v h a k d B e v i ( o B h u u s x a d n c i : A s h h e = t ( ( u + n 2 ▯ 1 n a a e 1 o ▯ u 1 v : h B h C h v i ) , e d v :▯ v 2 e ly ) • R a xa o 2 o C o y w 3 d h s s ( : t n o ▯ C ) x v i e B i D 1 0 ) ) t C 1 1 1 D : B u c : ▯ , : 1 ▯ , .t ( • u c 6 , u ▯ u 1 , ) ( a . = ▯ = ) D ( v a : 1 2 1 + x i • r 1 , k t + d ) W a ) 0 2 ( h ) d E 1 y i f d D P 0 + v ) e D D 0 v i z y l : 0 v = n d 0 P u i 2 2▯ = 2 o e ( ▯ o ( t i , v r n , k P T g t , C • o a 0 E e e r e E ) ( w s o n 1 o g 2 y i x t i ) w l r a . c e + o a o su o su e P 2 m ( E n , 1 y v 1 . 1 , + o ▯ z r v , 1 ly ? m1 m1 m1 m1 m1 m1 k k k k k k . . . . . . a h i n i W o y i s i 3 d 5 t : d t h 0 w r d : r t , e ▯ w v f t a e x e e o t 0 = u e a e i 2 o u r c 1 e l e o e o 2 e t D A w ) n = c n 1 e 4 p ol x g f w s 5 r n 2 a B (t a : ▯ t e . e d = p 2 : ( 2 n B i p C 1( n 1 2 + t x : ▯ ( B d p c , 1 e 2 + 1 1 0 e 1 l a 2 , ▯ e b 8 i + f t 1 1 ( ▯ v y d m C p , , = 1 = y 2 q ▯ n 1 ) . = c e , t 1 s ) 3 , f t ) n 1 e h : . e : : x rlea0 n : , C e x ▯ , : 0 , 0 , t D , x O ▯ C = y + , w + R E a D 3 a 2 ) y y 2 1 d e z z 0 h 1 e 1 1 h a + d ) a e 2 (1 s D 2 D 2 D r : 2 1 , x g 3 5 o ) h x , + h s ei ▯ 1 y p x u C y ) = n + = x E + + 3 t y (1 t o 4 ▯ , = v z 1 z ▯ 1 x s = 0 E s a : = : , ▯ c , : 1 m ▯ . ▯ , 1 y a C 2
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