NAME SUBJECT DATE 2 TF 10 11 12 13 14 15 IABCDE 2ABCDE 3ABCDE 4ABCDE SABCDE BABCDE 17 18 19 20 7ABCDE ABCDE ABCDE 21 3 10 ABCDE MAB HABCDE SABC 12 ABCDE MABC 24 2 -5 13ABCDE 14 ABCDE SABCO 26 MABCDE ISABCDE MABCDE 16 ABCDE 13. The graph of y = f(x) is depicted below. 6 ABCDE -4 -3 -2 -1 27 28 29 17ABCDE SABCDE. 18 ABCDE Math 2003 Fall 2022 Final Exam Exam Number 922(DAY) MABCDE y 19ABCDE MABCDE 20 ABCDE TO ABCDE 21ABCDE MABCDE 31 32 33 34 3k 22 A BIGDE 72 ABCDE 1 23ABCDE MABCDE 24 A B C DE M4 ABCDE 2 25 ABCDE MSABCDE B 3 26 ABCDE ABCDE 27ABCDE ABCDE 4 28 ABCDE 78 ABC DE EXAM NUMBER ABCDE ABCDE 80 A B C DE (A) -3 (B) -2 (C) -1 (D) 1 (E) 2 B C DE BCDE MABCDE 1 0 0 At which of the following values is the derivative of f(x) positive? At x = -2 and x = 0, the tangent line to the graph of y = f(x) is horizontal. COE 82 A B C DE DE 83 ABCDE 2 2 2 Consider the piecewise function given by Form D 3 3 3 84 ABCDE 4 4 4 85 ABCDE 5 5 5 SIDE Which of the following is true? 86 ABC DE 87 ABCDE 6 6 6 7 7 7 88 A BICDE 8 8 8 89 ABCDE f(x) = O ABCDE ABCDE 13 ABCD - - 49 Pa 15 x- 7 x # 7 I = 7.LO NUMBER 104 1303 Math 2003 Fall 2022 Final Exam Exam Number 922(DAY) Form D BCDE CDE 1 . The cost function for a product is given by C(x) = 2 +1000. The demand TEST FORM for this product is given by p - 100 - z. Find the production level that A B maximizes PROFIT. (A) 25 (B) 20 (C) 30 (D) 50 (E) 100 THAN c (x ) = x7+ 1000 c ( x ) = x 2+ 1000 SHOW J3A WOHe TeUM x+ 10001 10 oldort co dotedw Evaluate 2 ._ dx d x2 + 3x + 5 (A) Vac2 + 3x + 5 (B) -2 2x + 3 Vac2 + 32 + 5 (C) 2Va2 + 3x+5 (D) 1 2Vx2 +3x +5 (E) (2x + 3) Va2 + 3x +51IIII NAME False LAST summer Moth 2005 DATE 12/21/2028 HOURI DAY DIRECTION ABCDE MARCDE IABCDE MARCDE . MAKE DARK MARKS SA BCD.E. . ERASE COMPLETELY TO CHANGE ABCUE SABCDE MABCOR STAB CD.L. IABCDE MABCDE I.D. NUMBER SABCDE. SAB CDE. MABCDE 2 40 4 1 3 03 MAB CODE. MABCDE. 5. Evaluate lim 1ABCDE B ABCDE Math 2003 Fall 2022 Final Exam Exam Number 922(DAY) BAB CDE. MABCDE h +0 MABC DE (A) 6x 3(x + h) 2 - 3x2 ISABCDE. IS A BCDIE 38 ABC DE) h 6 6 6 BCDE. 7 ABCDE (B) 6x2 M ABCDE Form D BIGIDIE (C) 3x2 DE (D) 3 P. (E) 6 5 value of the television after t years. 6. Suppose that a television has initial value $1000 and linearly depreciates to a value of $600 after 5 years. Find the linear model V(t) that expresses the (A) V(t) = 1000t - 80 (D) V(t) = -80t + 400 41 = 1000 E) B) V(t) = 80t + 1000 V(t) = 80t + 400 (C) V (t ) = -80t+ 606 - 1000NAME holguin them LAST SUBJECT Math 2603 LL OL SL DL EL ZL LL OL 6 8 2 9 5 9. 6 2 1 DATE 12/21(2028 HOUR/ DAY _ T F TF 1A B CDE SIA BIGDE 2 A BIGDIE DIRECTIONS 52 ABC DE 3ABCDE 53ABCDE 4 ABCDE) 54 ABC DE . MAKE DARK MARKS 5ABC DE 55 A BIG DIE . ERASE COMPLETELY TO CHANGE . EX. 56 ABCDE) ABCME 7 ABC DE 8 ABC DE) SB ABICODILE ) I.D. NUMBER 18 10 2 24 9 A B C DE 59 A BIG DE 10 AVBIG DICE) 60 ABCDE) 2 40 4 1 3 93 Math 2003 Fall 2022 61 A B CODE 9. 11 A BIG DICE) 1 22 23 24 12 ABIG DICE) 62 A BIG DL E) 13 A BIGDE) 63 A BIG DI E) 14 A BIGDICE) 64 ABCDICE) 4 25 26 7- 15ABCDE 65 ABC DE 5 5 5 16 ABC)[DICE) 67 A BIG DIE (A) 10 17 A BIG DICE) 28 20 18 A BIG DICE ) 68 ABIG [DICE ) Final Exam Exam Number 922 ( DAY ) is $200, how many units must be sold to break even? 19 A B C DE 69 A BIG DI E) 70 A BIG DICE ) (B) 2 An item costs $4 per unit to produce and is sold for $8. If the overhead cost 71 A BIG DICE 73 A BIG DIE) TEST FORM (C) 25 Form D BILCILDICE A (D) 50 EXAM NUMBER (E) 100 9 Part (A) (2, 4) Find the domain of f(x) = VI2 - 61 +8. (D) (-00, 2] U [4, 00) (B) (-00, 2) U (2, 4) U (4, 00) x - 6 x +8 20 (E) (-00, 0) U (0, 00) - 8 - 8 10. C) (-00, 2) U (4,00)1 2 HAME SUBJECT SABC DATE 12/21/20 SABCO 1ABCDE WAS MABCDE TF 2ABCDE SABCDE SABCOL MABCDE SABCDE. HABCDE 4ABCDE TABCDE SABCDE MIABCDE B ABICDE SAB CIDE ABCDE MABCDE MABCDE 8 9 10 91 12 13 14 15 16 17 . BABICDE MABCDE TEST FORM BCDE A B C 10 ABCDE) MABCDE 68 ABCDE 87 A BC 15ABCDE MSABCDE 69 ABCDE EXAM FEED T 18 12 ABCDE) NUMBER 19 2 70 A BIGDE) O THI 20 21 BABCDE. 14 ABCDE) 72 A BIGDE 3 0 0 22 27 C DIE 16 A BCDI E) B3 ABCDE 74 A BIGDE) 2 2 3 3 3 18 A BC DE 21 ABCDE MABCDE 24 25 26 3 76 ABCDE 17 A 19 ABCDE 20 A BIGDE 78 A B COE 28 22 A BIG DE) 25 ABCDE ABCDE 23 ABCDE ABCDE ABCDE 80 A BCDE 81 ABCDE SI 24 A BC DIE CDE 79ABCDE 82 A BODE Math 2003 Fall 2022 29 30 31 32 33 S ABCDE 83 A BIGDE BIGDIE 84 A BC DE Final Exam 85 A BIG DE 6 A B CDE A BIG DE Exam Number 922(DAY) BLC 11. Suppose that g(x) and h(x) are differentiable functions with Form D Part 1 g (5) = 3, g'(5) = -4, h(5) = -1, h'(5) = 2. 11 Let f(x) = g(x)h(x). Find f'(5). (A) 10 (B) (C) 24 (D) -8 (E) -12 Suppose that the cost function for an item is C(x) = 5x3 - x when > > 0. Find the average cost when I = 2. (A) 21 (B) 19 20 (D) 15 (E) 23 5 3EN function? Part 1 Page 9 (A) f (x) = 5x2 +1 15 . A (D) f(x) =-628 + x (B) f(x) = 813 - 61 (E) f(x) = VI (0) 1 ( x) = f ( - x ) = 5 ( - 2 ) ? + I ( x] is equal to f (-x) so this equation is even. 16. The position of a particle is given by s(t) = , 4t . Find the velocity of the 16. 2t + 3 particle when t = 1. (A) -12 12 5 (B) 2 (C) 25 (D) -12 25 (E)