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1 B.A./B.Com./B.Sc. DEGREE EXAMINATION, MAY (Examination at the end of Final Year) Third Year Paper - II : Science & Civilization (DICS31) Time : 1 Hour 30 Minutes Maximum Marks : 50 Section - A (2 x 13 = 26) Answer any Two of the following in sixty lines 1) Write an account on preparation and types of vaccines. È P Ö " Ç ¼!.À È" ( ¼! # ¾Þ PAà YÞ ( b ßÔÈ" ( YÞ È ½ßÔÈ" # ~È ¼! #È" #2 2) Solar energy is an up growing source of energy - Discuss. Õ ¾Þ Ì! P ~ß«È" #T ~ß«½È".ª¼! ( Ì! P D ÉÈ" ß«'È" #2 3) What is hydrogen bomb? What is the principle involved in the hydrogen bomb? R ~ i Œþ ³ ²( D " YA É(B ¼!.ÀÄ] É ª ÉÈ" ß«'È" #B 4) What is the value of social justice in the modern society. E Þ ( PÞ ßÔÈ".iÈ" #Ä] Õ È".kPÞ ½¼! (È" # ÉÃ(È" à YÞ. d ÉÈ" ß«'È" #2 5) What is satellite? Write about uses and types of satellites. ÌAv RÄ sœý D " YA É(B ÌAv RÄ sœý Hß«¼.YAÃ( ¾Þ PAà YÞ. d ~È ¼! #È" #2 6) Explain the major contribution of modern science to human welfare. E Þ ( PÞ ÌA Ô ¼! ( Éj t à È" à " È". " È" ~ß«YÞ P PÞ ÅY Hß«¼.YAÃ( ~È ¼! #È" #2 7) Write short notes on any THREE of the following: a) Radioactivity. ¾ ¼.»PÞ 2 b) Synthetic detergents. Ô œþ v P u¾ m u(2 c) Geological survey. ry ÛPÞ ßÔ¾ ËÃ(2 Section - B (3 x 4 = 12)

2 d) Steam engine. ÔtÐŒþ$ F i " (2 e) Green Revolution. ß Éß«ÇÈ" È" #2 f) Test tube baby. v ŒÔw u.½»œý ³ 2 g) Pyrethrums. R «~œþ ÐŒþ$2 h) Synthetic fibre. PÞ ~ È" ( ¾Þ Ã(2 i) Pencillin. «ÖÅ Œþ2 Section - C (3 x 4 = 12) Answer all questions 8) Fill in the blanks: a) Compass is used for finding the. PÞ.Öc P ¾Þ PÞ ( È Þ (Þ (¾Þ (2 b) X rays were discovered by. JP Ö¾ à " ( PÞ «v w ". c) Bacteriology means. ³ P w ¼!.Ãk D " YA. d) Chemical responsible for Ozone depletion. Nj] Œþ Ï PÞ ( PA¾Þ Ï È" (¼ (½ ¾Þ Õ ¼! ( " È" #. 9) Choose the correct answer: a) Earth revolves round the sun discovered by!.é( ßÔ.¾Þ (½ a (u(w ß«~! È" (Ï È" # PÞ " (Y " ªÈ ¾Þ (2 i) Kepler ii) Galileo iii) Issac Newton iv) Copernicus.

3 b) SHAR centre is at i) Andhra Pradesh ii) Madhya Pradesh iii) Uttar Pradesh iv) Maharashtra SHAR P ~Þ È" # PÞ Ã ~ß«Ì! È" # i) E ~ Þ ~ß«ÔŒý ii) È" ( Þ ½~ß«ÔŒý iii) H ¾Þ ~ß«ÔŒý iv) È" (ؾAßÑŠ c) The Heart of the computer is i) Keyboard ii) Mouse iii) CPU iv) Printer PÞ ß«Q½u¾ PÞ ( F YÞ ( È" v i) P ³]¾Þ (} ii) È" ŒÔ iii) CPU iv) ~ «u¾ d) Theory of relatively was proposed by i) A. Einstein ii) I.P. Pavlov iii) Ottoham iv) Rutherford Õ «Þ Ô È" # ~ß«b " i) A. L ŒþïÜt Œþ ii) I.P. È" Ä ÐŒþ iii) Nv]wß ÐŒþ$ iv) ¾Þ.œÞ ¾ ß ¾ } 10) Match the following: a) Green house effect i) Health b) Vitamins ii) Alexander flemming c) Coal iii) Methane and CO 2 d) Pencillin iv) Conventional energy a) [ Œþ ß rœô ~ß«È" È" # i) E¾ YÞ ½ b) ÉuÉ( " (Ç ii) DÄ YAm Þ ¾ «ÇÉ( Y c) ³ YÞ (\ iii) É(œ Œþ È" ( ¼! # CO 2 d) «ÔÅ Œ iv) Õ ~ß«¼! ( M " ¾Þ (Ã(

4 B.A. DEGREE EXAMINATION, MAY (Examination at the end of Third Year) Part - II : MATHEMATICS Paper - III : Rings and Linear Algebra (DBMAT 31) Time : 03 Hours Maximum Marks : 100 SECTION-A Answer all questions. (8 x 5 = 40) Each question carries 5 marks. 1) Prove that intersection of two ideals of a ring R is an ideal of R. R È" ü! ( ¼ #PÞ S ¾ Þ ( L ¼! (Ã(Ö,EÞ ¾AÐÃ(- e Þ " 0 R È" ü!. P L ¼! (Ä DÈ" ' ( Þ a.ß«2 2) If are two polynomials over a ring R, then prove that R È" ü! ( R «¾Þ Ëb ß«² " ¾ Þ ( ²ß (ß«Þ (Ã( RÄ 0 D ¾Þ. «a 2 3) Express the vector as a linear combination of the vectors e 1 = (1, 1, 1), e 2 = (1, 2, 3) and e 3 = (2, 1, 1) ßÔ ¼.YÞ YA ~È ¼! ( 2 ßÔ Ì! " ( e 1 = (1, 1, 1), e 2 = (1, 2, 3) È" ( ¼! # e 3 = (2, 1, 1) ßÔ Ì! à ²#n 4) Find the null space, range, rank and nullity of the transformation T : R 2 R 2 defined by T(x, y) =. T : R 2 R 2 ²#n ß«È" ¾Þ " T(x, y) = D ¾Þ Ëb Ô T ¼ #PÞ S Ì!. ½ ¾AÚ! È" #0 È ½ «0 ß«È" ¾Þ " P v 0 ß«È" ¾Þ " Ì!. " ½ à " ( PÞ " (P S 2 5) Find the inverse of the matrix of A =. R «È".~ PÞ A ¼ #PÞ S ÉÄ]È" ( È".~ PÞ " ( PÞ " (P S 2

5 6) Show that are the eigen values of the matrix A =. R «È".~ PÞ A ¼ #PÞ S Ä Þ Ï PÞ ÉÃ(È" Ã( Ã( D a.ß«2 7) State and prove Cauchy-Schwarz inequality. P Ñ * Õ S ˾ m DßÔÈ". " " ( ~ß«È" b b0 ¾Þ. «a (È" #2 8) Find a unit vector orthogonal to (4, 2, 3) in R 3 (R). R 3 (R) Ä] (4, 2, 3) ßÔ Ì! PÞ ( à ² YA H ¼! $ sœý ßÔ Ì! " ( PÞ " (P S 2 SECTION-B Answer all questions. (4 x 15 = 60) Each question carries 15 marks. 9) a) i) If A and B are two ideals of a ring R, then prove that A+B is an ideal of R containing both A and B. È" ü! (È" # R Ä] A, B Ã( ¾ Þ ( EÞ ¾Þ ÐÈ" #þ # " A+B ßÔÉ( A, B à " ( PÞ ÅZ¼! # " ª EÞ ¾Þ ÐÈ" ( a.ß«'è" #2 ii) If in Z 5 [x] find i) and ii). Z 5 [x] Ä] D¾ # " i) ii) à " ( PÞ " (P S 2 Ã( ²ß (ß«Þ (Ã( OR b) i) Prove that Q is a field. Q MPÞ ~ D a.ß«2 ii) Show that is a prime ideal of Z[x] but not a maximal ideal of Z[x]. Z[x] Ä] MPÞ ~ß«" EÞ ¾Þ ÐÈ" # DÈ" ' ( Þ 0 D PÞ È" ( EÞ ¾Þ ÐÈ" # PAÞ a.ß«2

6 10) a) i) Prove that a non-empty subset W(F) of a vector space V(F) is a subspace of V iff and. V(F) MPÞ ßÔ ÌA ¾AÚ! È" #2 W(F) Ì!. ½ ¾Þ ßÔÉ( 2 V Ä] W MPÞ H ¾AÚ! PAÈ" v P EÈ" Ì! ½PÞ ß«¾A½ß«¼! (È" ( È" ( ¼! # D a.ß«2 ii) Define a linear transformation of a vector space U(F) into a vector space V(F). Is the mapping T : R 3 R 2 defined by T is a linear transformation. ßÔ ÌA ¾AÚ! È" # U(F) " ( V(F) " PÞ ( ²#n ß«È" ¾Þ " " ( ¾Þ Ëb a 2 T : R 3 R 2 ~ß«È (¼! ( T D¾ # ²#n ß«È" ¾Þ " È" (È" ' ( B OR b) i) If α, β, γ are linearly independent vectors of V(R), then show that α+β, β+γ, γ+α are also linearly independent. V(R) ¼ #PÞ S α, β, γ Ã( ²#n Õ Ë ~ ½ ßÔ Ì! þ # α+β, β+γ, γ+α Ã( PÞ. ²#n Õ Ë ~ ½Ã a.ß«2 ii) Let U(F) and V(F) be two vector spaces and T : U V is a onto linear transformation N is the Null space of T. Then prove that. T : U V MPÞ ßÔ ÌA ¾AÚ Ã ²#n ß«È" ¾Þ " N, T à ¼ #PÞ S Ì!. ½ ¾AÚ! È" # U(F) È" ( ¼! # V(F) D¾ # " D a.ß«2 1 2 = ) a) i) Reduce the matrix A 2 1 into Echelon form and hence find its 8 7 rank. R «A È".~ PÞ " ( È" Q½ÁÞ ¾Þ.ß«Ä] P È". d0 E È".~ PÞ ¼ #PÞ S P v PÞ " (P S

7 ii) Find the eigen values and eigen vectors of the matrix of A =. R «A È".~ PÞ PÞ ( Ä Þ Ï PÞ ÉÃ(È" Ã( È" ( ¼! # Ä Þ Ï PÞ ßÔ Ì! Ã( PÞ " (P S 2 OR b) i) If A =, verify Cayley-Hamilton theorem and hence find? R «A È".~ PÞ PÞ ( P Æ*ØÉ(Ãw Ô ª ßÔ a. Þ 0 " ( " ( PÞ " (P S 2 ii) If A =, test A for diagonalizability. R «A È".~ PÞ PÞ ( ÉPÞ À ¼! ( " ( ß«À a 2 12) a) i) In an inner product space V(F), then prove that for all. V(F) D D ¾Þ Ã»ê ¾AÚ! Ä] " PÞ ( D a.ß«2 ii) In an inner product space R 3 (R), obtain an orthonormal basis from the basis using Gram-Schmidts process. R 3 (R) D D ¾Þ Ã»ê ¾AÚ! È" #Ä] D E«é¾Þ " ( D à ² E«é¾A ª YAÐŒþ$* Ô»sŒý ß«Þ Ä] ¾A²uw 2 OR b) i) State and prove Triangle inequality. ~! (i DßÔÈ". " " ( ~ß«È" b b0 ¾Þ. «a (È" #2 ii) Define self adjoint, unitary, normal and orthogonal operators and prove that if T 1 and T 2 are two self-adjoint operators on a inner product space V. Then prove that T 1 +T 2, T 1 T 2 and at 1 are also self adjoint. Õ Ë " (² Þ 0 à ²0 D à ²0 KP ¼! (0 ß«È" ¾Þ " à " ( ¾Þ Ëb a 2 È" ( ¼! # V D D ¾Þ Ã»ê ¾AÚ! È" # R «T 1 È" ( ¼! # T 2 Ã( ¾ Þ ( Õ Ë " (² Þ ß«È" ¾Þ " RÄ T 1 +T 2, T 1 T 2 È" ( ¼! # at 1 Õ Ë " (² Þ ß«È" ¾Þ " à a.ß«2 Ã( PÞ.yé

8 B.A. DEGREE EXAMINATION, MAY (Examination at the end of Third Year) Part - II : MATHEMATICS Paper - IV : Numerical Analysis (DBMAT 32) Time : 03 Hours Maximum Marks : 100 SECTION-A Answer all questions. (8 x 5 = 40) All questions carry equal marks. 1) Evaluate i) ii) ÉÃ(È" à " ( ¾A²u(wÈ" #2 2) Construct the Newton s backward difference table from the following of x and R «ß«v wpþ Ä] x È" ( ¼! # ÉÃ(È" à " ( ".½u ŒþÞ* ¾ YÞ È" ( " Þ ß«v wpþ " ( PÞ uw 2 3) Derive Bessel s Interpolation formula. ³ ÔÌŒýÞ D ¾ ËÌ! " ßÔ.~ È" # " ( ¾A²u(wÈ" #2 4) Use Stirling s formula to find given that y 1 = 5225; y 6 = 4316; y 11 = 3256; y 16 = 1926; y 21 = 306 R «ÉÃ(È" " ( ²v w Ôw Ç Y Ö ßÔ.~ È" # éë¾a ÉÃ(È" " ( PÞ " (P S 2 1 5) Evaluate 0 x 3 dx with five-subintervals by using Trapezoidal rule. 1 ~v «j ¾ # Þ ÌŒý ¼! (È" (È" # éë¾a 0 6) Derive Simpson s rule. x 3 dx ÉÃ(È" " ( 9 Hß«*D ¾Aà PÞ " (P S 2 Ô ß«Ö ŒþÖ ¼! (È" (È" # " ( ¾A²u(wÈ" #2

9 7) Solve the equation graphical method. YA PÞ ÌŒý ß«Þ éë¾a ßÔÊ(PÞ ¾Þ Ï ª Õ a 2 8) Solve the following system of equations by using matrix inverse method. x 1 + x 2 + x 3 = 6; x 1 + 2x 2 + 3x 3 = 14; R «ßÔÊ(PÞ ¾Þ Ï È" #à È" ½È" ßÔŸ " ( È".~ PÞ ÉÄ]È" ( ß«Þ éë¾a Õ a 2 SECTION-B Answer all questions. (4 x 15 = 60) All questions carry equal marks. 9) a) i) Derive Lagrange s Interpolation formula. Ä YA k D ¾ ËÌ! " ßÔ.~ é ª ¾A²u(wÈ" #2 ii) Find f (10), given that at x =1, 7, 15 respectively, by using Lagrange s interpolation. f (10) ÉÃ(È" " ( Ä YA k D ¾ ËÌ! " ß«Þ éë¾a PÞ " (Y " (È" #0 Fa du x =1, 7, 15 à È" Þ. OR b) i) By means of Lagrange s interpolation formula prove that Ä YA k D ¾ ËÌ! " ßÔ.~ È" # " ( ²v w D ¾Þ. «a (È" #2 ii) Construct the forward and backward difference tables from the following of x and y x y R «ß«v wpþ Ä] x È" ( ¼! # y ÉÃ(È" à " ( Hß«¼.Z b ß«'¾ YÞ È" ( " È" ( ¼! # ¾ YÞ È" ( " Þ ß«v wpþ à " ( PÞ uw 2

10 10) a) Find e 1.17 by using Gauss forward interpolation formula from the following table x y R «ß«v wpþ " ( 0 YAŒÔ ß«'¾ YÞ È" ( " D ¾ ËÌ! " ßÔ.~ é ª Hß«¼.Z b e 1.17 ÉÃ(È" " ( PÞ " (Y " (È" #2 OR b) Find cos, using Gauss backward interpolation formula from the following table x y R «ß«v wpþ " ( cos " ( YAŒÔ* ¾ YÞ È" ( " ß«Þ éë¾a PÞ " (P S 2 11) a) i) Evaluate from the following table of data at and x = 0 x y R «ß«v wpþ " ( 0 È" ( ¼! # x = 0 È" Þ ÉÃ(È" " ( PÞ " (P S 2

11 ii) State and prove Taylor s series method. v þ Ì Ï Ô é é ª ~ß«È" b b0 ¾Þ. «a (È" #2 OR b) i) Find and at x = 1.6 from the following table x y R «ß«v wpþ " ( È" ( ¼! # ÉÃ(È" à " ( x = 1.6 È" Þ PÞ " (P S 2 π ii) Evaluate 2 cosθ d θ, taking by using Trapezoidal rule. 0 ~v «j ¾ # Þ ÌŒý Ô é È" # " ( Hß«¼.Z b YA šßô(p 2 π 0 cosθ d θ " ( ¾A²u(wÈ" #2 12) a) i) Use the method of Newton s Raphson method to find a real root of the equation x sin x + cos x = 0. x sin x + cos x = 0 ßÔÊ(PÞ ¾Þ Ï È" # " PÞ ( ÐéßÔ È" È" $Ä ª ".½u Œþ*¾Aß«Ö Œþ ßß«Þ éë¾a PÞ " (P S 2 ii) Solve the following system of equations by using Factorization method 2x 1 3x x 3 = 3 ; x 1 4x 2 + 2x 3 = 20 ; 5x 1 2x 2 + x 3 = 12 R «ßÔÊ(PÞ ¾Þ Ï È" #à È" ½È" ßÔ " ( PA¾Þ Ï PÞ ß«Þ éë¾a Õ a 2 OR b) i) Find an appropriate root of x 3 + x 1 = 0 near x = 1 by using Regula-Falsi method. ¾ YÞ (Ä * ÅÖ ß«Þ éë¾a x 3 + x 1 = 0 ßÔÊ(PÞ ¾Þ Ï PÞ ( ÐéßÔ È" È" $ÃÈ" # x = 1 Þ YÞ \¾Þ YA PÞ " (P S 2 ii) Solve the following system of equations by using Gauss-Elimination method 4x 1 + x 2 + x 3 = 4 x 1 + 4x 2 2x 3 = 4 3x 1 + 2x 2 4x 3 = 6 R «ßÔÊ(PÞ ¾Þ Ï Ã È" ½È" ßÔŸPÞ ( YAŒÔ* ÅZ ß«' ß«Þ éë¾a Õ a 2

12 Time : 03 Hours (DSENG 31) B.A. DEGREE EXAMINATION, MAY (Examination at the end of Third Year) PART II : ENGLISH Paper - III : Drama and Fiction Maximum Marks:100 1) Answer any ONE of the following in about 400 words. (20) a) Give a general estimate of Milton as a poet. b) Milton s Samson Agonistes is a classical tragedy. Discuss. c) Dalila is an embodiment of Female Frailty. Discuss. 2) Answer any ONE of the following in about 400 words. (20) a) Write a note on the greatness of Shakespeare as a dramatist. b) Discuss A Midsummer- Night s Dream as a comedy which blends love intrigue, fairy magic and farce. c) Sketch the character of Hermia. 3) Answer any ONE of the following in about 400 words. (20) a) What was Bernard Shaw s contribution to English Drama? b) Bring out the theme of the play The Apple Cart. c) Justify The Apple Cart as a political satire. 4) Answer any TWO of the following in about 400 words choosing ONE from each section: (2 10=20) SECTION-A a) Comment on the title of the novel, The Financial Expert. b) Sketch the character of Dr. Pal.

13 SECTION-B a) Draw a brief character sketch of Dr. Primrose. b) Write a note on the structure of the novel, The Vicar of Wake field. 5) Annotate any four of the following choosing any two from each section: (4 5=20) SECTION-A a) Love looks not with the eyes, but with the mind. b) The lunatic, the lover, and the poet are of imagination all compact. c) The iron tongue of midnight; hath told twelve Lovers, to bed; tis almost fairy time. d) Never anything can be a miss when simpleness and duty tender. SECTION-B a) Of what now I suffer, She was not the prime cause, but I myself. b) The sun to me is dark. And silent as the moon. c) These are thy wanton arts. And arts of everywoman false like thee. d) Wisest men have erred, and by had woman deceived.

14 (DSENG 32) Time : 03 Hours B.A. DEGREE EXAMINATION, MAY (Examination at the end of Third Year) Part II : ENGLISH Paper - IV : Language and Literature Maximum Marks:100 1) Answer any ONE of the following in about 300 words. (20) a) Bring out the characteristic features of the Neo-classical Age. b) What are the features of Shakespearean Age. c) Explain the salient traits of the Age of Milton. 2) Answer any ONE of the following in about 300 words. (20) a) Discuss the characteristics of the Age of Wordsworth. b) Describe the general characteristics of the Victorian Age. c) Discuss the special features of the Age of Hardy. 3) Critically comment on the achievements of any TWO of the following in 150 words each. (2 10=20) a) Chaucer b) Pope c) Charles Dickens d) Keats. 4) Answer any two of the following in about 300 words. (2 12=24) a) Write an essay on the Indo-European family of languages and the place of English in it? b) Discuss the chief characteristics of Middle English.

15 c) English is an International language. Discuss. d) Explain the origin of the English Language. 5) Define and illustrate any FOUR of the following. (4 4=16) a) Simile b) Personification c) Hyperbole d) Oxymoran e) Irony f) Antithesis g) Paradox h) Apostrophe.

16 B.A. DEGREE EXAMINATION, MAY (Examination at the end of Final Year) (Part - II : HISTORY Paper - III : History & Modern Europe 1789 to 1960 A.D. (DAHIS 31) Time : 03 Hours Maximum Marks : 100 SECTION-A Answer any two questions. (2 x 20 = 40) 1) What is Renaissance? Discuss the causes for the raise of Renaissance movement. Õ ßÔS PÞ ß«' " ¾Þ (lmè" " È" ( " YA É(B ß«' " ¾Þ (lmè" Þ ½È" (È" # " PÞ ( PA¾Þ êã " ( à 2 2) Describe the achievements of French National Assembly. ~ b gêš¼! ( ßÔ! Éi¼!.à " ( ÉÈ" ß«'È" #2 3) Describe the Internal reforms of Napoleon-I. È #Þ v ż! ( D ¾Þ ZPÞ ßÔ ßÔS¾Þ Ï Ã " ( ÉÈ" ß«'È" #2 4) Write an essay on unification of Germany. i¾þ» KP PÞ ¾Þ Ï R «MPÞ È ½ßÔ ~È ¼! ( 2 SECTION-B 5) Discuss the results of Industrial revolution. ÌAÉ(PÞ Éß«ÇÈ" ß Å Ã " ( a d a (È" #2 Answer any three questions. (3 x 15 = 45) 6) Write about the Eastern Question up to the Crimien War. P É(¼!. ¼! #Þ È" ¾Þ PÞ ( ~ e ½ ßÔÈ" (ßÔ½ " ( YÞ. d ~È ¼! ( 2 7) Discuss the causes for out break of World War-I. È #Þ v ~ß«ß«a ¼! # P YÞ Ã PA¾Þ êã " ( Ã(ß«'È" #2 8) Discuss the main terms of Vienna settlement of <59 ɼ! ( éª PA Y ŒÔ " Þ Å È" #Rê½ ÌAà " ( a d a (È" #2

17 9) Discuss the Foreign policy of Napoleon-III. È" $ Þ È" ż! ( É ÌA YÞ É ª a d a 2 10) Describe the organizational structure of U.N.O. LPÞ ½¾Ai½ ßÔÉ( È" ½È" ßÔŸ ßÔ˾Þ.ß«È" # " ( ÉÈ" ß«'È" #2 SECTION-C Answer any three questions. (3 x 5 = 15) 11) a) Metternich. È (u ªP 2 b) Stalin. Õ wå 2 c) Mussolini. È" #Õ ÖÅ 2 d) Revolution of <74 Éß«ÇÈ" 2 e) Treaty of Versailles. È" ¾ ÖÄ Ö ßÔ 2 f) Churchill. a dä 2

18 B.A. DEGREE EXAMINATION, MAY (Examination at the end of Final Year) Part - II : HISTORY Paper - IV : History of Modern Andhra (DAHIS 32) Time : 03 Hours Maximum Marks : 100 SECTION-A 1) Describe the administration of Golkonda Sultans. Y Ä S Þ ßÔ(Ìê " (à ߫à " É " È" # " ( ÉÈ" ß«'È" #2 Answer any two questions. (2 x 20 = 40) 2) What was the conditions of Telangana under Asaf Jahis of Golkonda. Y Ä S Þ DßÔŒ gêï à à " Ä] à YA ê ß«ÔŸ (Ã( KÉ(v B 3) Discuss the important events in Andhra Movement from 1947 to =8; " ( b 5=97 È" ¾Þ PÞ ( Õ Z " E ~ Þ ½È" ( Ä] È" #T½ ß (sêwã " ( ÉÈ" a 2 4) Describe the Socio-Economic conditions in Andhra during British Company rule. ~ v ŒÑ PÞ «È à " Ä] E ~ Þ Ì! È" #Ä] Õ (PÞ 0 E ŸPÞ ß«ÔŸ (à " ( ÉÈ" ß«'È" #2 SECTION-B Answer any three questions. (3 x 15 = 45) 5) Narrate the services rendered by Sir Thomas Monroe to the people of Andhra. ßÔ¾ œ È" (ŒÔ È" (~ 0 E ~ Þ (ÃPÞ ( a Ô " ÔÈ" à " ( ÉÈ" a 2 6) Describe the Rampa Rebalion under the leadership of Alluri Sita Rama Raju. DÃ.Ç Ô ¾AÈ" (¾An E Þ Ë¾Þ ½ Ä] i Z " ¾Þ Éß«ÇÈ" ß«ÎÅ a (È" #2 7) Describe the socio, cultural awakening in Andhra in the 19 th, 20 th Centuries. 5=È" È" ( ¼! # 64È" Ì! ² È" #ÃÄ] E ~ Þ Ä] Õ ßÔS PÞ Ra ½ ª ÉÈ" ß«'È" #2 8) Write about the Rajakars Movement in Telangana. à YA êä] i Z " ¾Þ gêpa¾þ Ç HÞ ½È" ( YÞ. d ~È ¼! #È" #2

19 9) How did the Britishers acquire ceded Districts? Ô kìêïã,þ È" ( Þ ÌêÃ(- " ( ~ v ŒÑÈ ¾Þ ( Ju(Ç RP È" ßÔ a ßÔ(PÞ ( ª¾Þ (B 10) Describe the Communist Movement in Telangana. à YA ê PÞ È" $½ ßÔ(w HÞ ½È". ª ÉÈ" ß«'È" #2 11) a) Astadiggajas. DßÑw YÞ \gêã(2 b) Hanumakonda. ß "»P Þ 2 c) Palegars. Ä YA¾Þ (Ç2 d) Six point formula. E¾Þ ( ßÔ.~ à ߫œÞ PÞ È" #2 e) Justice party. i ÔwŒÔ Àw2 f) Ramananda Theertha. ¾AÈ". " Þ š¾þ Ÿ2 SECTION-C Answer any three questions. (3 x 5 = 15)

20 (DAHIS 33) B.A. DEGREE EXAMINATION, MAY (Examination at the end of Final Year) Part - II : HISTORY Paper - IV : History of U.S.A. ( A.D.) Time : 03 Hours Maximum Marks : 100 SECTION-A Answer any two of the following questions. (2 x 20 = 40) KÈ ¾ Þ ( ~ß«Ì! ªÃPÞ ( ßÔÈ". " È" #Ã( ~È ¼! #È" #2 1) Examine the impact of Geographical features on U.S.A. DÈ ( PA ßÔ ¼! #PÞ ¾AÒŠ à a ~ R «!.Y Ú! ~ß«êÈ ª ß«ÎÅ a (È" #2 2) Define the causes of American war of Independence. DÈ ( PA Õ Ë ~ ½ ßÔÈ" (¾A P YÞ Ã PA¾Þ êã " ( ÉÈ" ß«'È" #2 3) Describe the salient features of the American constitution. DÈ ( PA ¾Agê½ YÞ È" #T½ Ã Þ êã " ( ÉÈ" ß«'È" #2 4) Explain the role of America in the second world war. ¾ ~ß«ß«a ¼! #Þ Ä] DÈ ( PA ~ " ( ÉÈ" a 2 5) Write an essay on civil war. ÔÉÄ È ¾ YÞ ( b MPÞ È ½ßÔÈ" # ~È ¼! ( 2 SECTION-B Answer any three of the following questions. (3 x 15 = 45) KÈ È" $ Þ ( ~ß«Ì! ªÃPÞ ( ßÔÈ". " È" #Ã( ~È ¼! #È" #2 6) Define George Washington Administration. gê m È Ñ Y u ß«Ã " " ( ÉÈ" a 2 7) Write about the Agrarian Revolution in U.S.A. DÈ ( PA ßÔ ¼! #PÞ ¾AÒŠ ÃÄ] È" ½È" Õ ¾ #PÞ Éß«ÇÈ ª YÞ. d ~È ¼! ( 2

21 8) Examine Theodors Roosevelt Internal and External policies. ¼. ¾ ¾Þ.j È Ä w D ¾Þ ZPÞ È" ( ¼! #»êß ½ É Ã " ( ß«ÎÅ a (È" #2 9) Write about the reforms implemented by F.D. Roosevelt. F.D. ¾Þ.j È Ä w ßÔ ßÔS¾Þ Ï Ã " ( ~È ¼! ( 2 10) Describe the treaty of Versailles. È" ¾ Ö ßÔ ÉÈ" a (È" #2 11) a) NATO. v]2 b) Mexican war. È (P ÖP ¼! #Þ È" #2 c) Abraham Lincoln. D~²Ø Å PÞ 2 SECTION-C Answer any three of the following questions. (3 x 5 = 15) KÈ È" $ Þ ( ~ß«Ì! ªÃPÞ ( ßÔÈ". " È" #Ã( ~È ¼! #È" #2 d) Expansion to Caribbean Sea. PÞ ¾ ¼! ( ~ P ÉßÔ ¾Þ Ï 2 e) Turner theory. u¾þ ª¾ Ô È" #2 f) Marshall plan. È".¾Þ ÓÄ ß«œÞ PÞ È" #2

22 B.A. DEGREE EXAMINATION, MAY (Examination at the end of Final Year) Part - II : HISTORY Paper - IV : Indian Archaeology with Reference to Andhra (DAHIS 34) Time : 03 Hours Maximum Marks : 100 SECTION-A 1) Explain the nature and scope of Archaeology. ß«'¾AÈ" ßÔ( ÌAßÔ È" # ßÔË êè" È" #0 ß«Ã " ( ÉÈ" a (È" #2 Answer any two of the following. (2 x 20 = 40) 2) Describe the significance of excavations at Indus Valley. Þ. Ä]¼! (Ä] ~ È" ËPÞ È" #à ~ È" #T½ " ( ÉÈ" a (È" #2 3) Discuss the history of Bronze age. PÞ a (¼! #YÞ È" # a ~ " ( a d a (È" #2 4) Bring out the architecture of Buddhist Stupas located in Andhra. E ~ Þ Ä] È Ã Ô " ³rÞ È" ( ßßÔ.Ÿß«È" #ÃÄ] È ßÔ( ÌAßÔ È" # " ( Ã(ß«'È" #2 SECTION-B Answer any three of the following. (3 x 15 = 45) 5) State the greatness of Srikrishna Devaraya on basis of Simhachalam inscription. Ô Ø^èþà ÌAßÔ " È" # E ¾Þ È" #YA PÞ ßÑ È" ¾A¼! (Ã ß ( " èþ " ( Ã(ß«'È" #2 6) Give an account of symbols used in Numismatics. È" #~Þ ÌAßÔ È" #Ä] É ¼.Z a bß ªÈ" #à " ( Ã(ß«'È" #2 7) Bring out the classifications structural temples. ¾A»Ï èþ»pþ Ðéü!.à È" À\PÞ ¾Þ Ï " ( Ã(ß«'È" #2 8) Describe the iconographic forms of Vishnu. ÉßÑ( È" ' ¼ #PÞ S ÉÉ Þ ~ß«È".¾Þ. à " ( ÉÈ" ^èþ$è" #2

23 9) Explain the style and colour of Ajanta paintings. Di é b~ èþä T " È" #ÃÄ] RÌ Å0 ¾Þ YÞ (à " ( ÉÈ" ^èþ$è" #2 10) Discuss the significance of Rock Edict XIII of Asoka. DÌ]PÞ ( 57È" ÍÌêÌAßÔ " ~ È" #T½ èþ " ( ^èþ d ^èþ$è" #2 SECTION-C Answer any three of the following. (3 x 5 = 15) 11) a) Siva. ÍÈ" ' Þ (2 b) Satavahana coins. ÌA èþðéß " (à éï È" #Ã(2 c) Sanchi Stupa. Õ b ßÔ.Ÿß«È" #2 d) Udayagiri. HÞ ¼! (Z 2 e) Monuments. PÞ âêt yéã(2 f) Amaravathi. DÈ" (¾AÈ" 2