The Bombay University Calendar, Τόμος 1 |
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Αποτελέσματα 1 - 5 από τα 99.
Σελίδα xlviii
... Joshi , A. R. , 293 , 342 , 537 Joshi , A. U. , 332 Joshi , B. Bhagwandas , 248 , 332 , 451 Joshi , B. Bhaskar , 315 Joshi , B. C. , 376 Joshi , B. G. , 279 Joshi , B. N. , 223 , 327 Joshi , B. S. , 223 , 327 , 445 Joshi , B. Vaman , 251 , ...
... Joshi , A. R. , 293 , 342 , 537 Joshi , A. U. , 332 Joshi , B. Bhagwandas , 248 , 332 , 451 Joshi , B. Bhaskar , 315 Joshi , B. C. , 376 Joshi , B. G. , 279 Joshi , B. N. , 223 , 327 Joshi , B. S. , 223 , 327 , 445 Joshi , B. Vaman , 251 , ...
Σελίδα xlix
... Joshi , K. G. , 257 Joshi , Keshav K. , 290 , 342 Joshi , Khushaldas K. , 352 , 450 Joshi , Krishnaji K. , i Joshi , Kalyanji N. , 532 Joshi , Keshav N. , 252 Joshi , K. V. , 365 Joshi , L. J. , 429 Joshi , L. L. , 322 Joshi , M. D. , 230 ...
... Joshi , K. G. , 257 Joshi , Keshav K. , 290 , 342 Joshi , Khushaldas K. , 352 , 450 Joshi , Krishnaji K. , i Joshi , Kalyanji N. , 532 Joshi , Keshav N. , 252 Joshi , K. V. , 365 Joshi , L. J. , 429 Joshi , L. L. , 322 Joshi , M. D. , 230 ...
Σελίδα 197
... Joshi , F.R.G.S. 108 Hormasji Maneckji Masina , L.M. & S. , F.R.C.S. 109 Khan Saheb Sadik Ali F. Mirza , B.A. 110 Vishnu Raghunath Natu , B.A. , LL.B. 111 Shivram Bapuji Paranjpe , B.A. 112 R. D. Prior , M.A. 113 E. B. Raikes , M.A. 114 ...
... Joshi , F.R.G.S. 108 Hormasji Maneckji Masina , L.M. & S. , F.R.C.S. 109 Khan Saheb Sadik Ali F. Mirza , B.A. 110 Vishnu Raghunath Natu , B.A. , LL.B. 111 Shivram Bapuji Paranjpe , B.A. 112 R. D. Prior , M.A. 113 E. B. Raikes , M.A. 114 ...
Σελίδα 211
... Joshi , Mahadev Malhar .. ......... D . Kanga , Jamshedji Byramji Kulkarni , Dattatraya Vithal Saldanha , Charles English and Avesta and Pallavi . English and Sanskrit . English and Sanskrit . English and French . History and Philosophy ...
... Joshi , Mahadev Malhar .. ......... D . Kanga , Jamshedji Byramji Kulkarni , Dattatraya Vithal Saldanha , Charles English and Avesta and Pallavi . English and Sanskrit . English and Sanskrit . English and French . History and Philosophy ...
Σελίδα 216
... Joshi , Vaman Malhar ... D . Philosophy . Purani , Chhotalal Balkrishna ... St . X. Natural Science . Purohit , Dahyabhai Lallubhai ... B . C. Philosophy . Ratnagar , Shapoor N. J. ... E . English and Persian . Philosophy , shankar ...
... Joshi , Vaman Malhar ... D . Philosophy . Purani , Chhotalal Balkrishna ... St . X. Natural Science . Purohit , Dahyabhai Lallubhai ... B . C. Philosophy . Ratnagar , Shapoor N. J. ... E . English and Persian . Philosophy , shankar ...
Άλλες εκδόσεις - Προβολή όλων
Συχνά εμφανιζόμενοι όροι και φράσεις
Anant Ardeshir Avesta awarded B.Sc Balkrishna Balvant Bhaskar C.Sc Candidate who passes certificate Chintaman Chunilal College or Institution Dadabhai Dalal Damodar Dastur Date Dattatraya Desai Dinshaw Ditto Edalji election Elphinstone Elphinstone College Engineering English Essay Framji Ganesh Gangadhar Gokhale Gopal Govind Grant Medical College Hari Harilal High School highest number Honourable Hormasji India Jamshedji Jehangir Joshi Kapadia Kashinath Kavasji Keshav Kharshedji Krishna Krishnaji Kulkarni L. M. Ph Lakshman LL.B Maganlal Mahadev Manekji Manilal Math Matriculation Examination Medal Mehta Modi Mohanlal Narayan Nasarvanji Navroji number of marks Pandurang Pandya Parekh Parsi pass the Examination Patel Pestonji Poona Previous Examination Prize Raghunath Rajaram Ramchandra Registrar Regulations Rustomji Sadashiv Sakharam Sanskrit Scholar Scholarship Second Class Second Examination Senate Shah Shankar Shantaram Shridhar Signature Sitaram Sorab Sorabji St.X Syndicate Trimbak University of Bombay Vaidya Vakil Vaman Vasudev Vide Form Vinayak Vishnu Vishvanath Vithal Wadia Xavier's
Δημοφιλή αποσπάσματα
Σελίδα 63 - The angle which an arc of a circle subtends at the centre is double that which it subtends at any point on the remaining part of the circumference. Angles in the same segment of a circle are equal; and, if the line joining two points subtends equal angles at two other points on the same side of it, the four points lie on a circle.
Σελίδα 62 - If two triangles have two angles of the one equal to two angles of the other, each to each, and one side equal to one side, viz.
Σελίδα 18 - Bombay for the purpose of ascertaining, by means of examination, the persons who have acquired proficiency in different branches of Literature, Science, and Art, and of rewarding them by Academical Degrees as evidence of their respective attainments, and marks of honour proportioned thereunto...
Σελίδα 67 - If two triangles have one angle of the one equal to one angle of the other and the sides about these equal angles proportional, the triangles are similar.
Σελίδα 61 - Straight lines which are parallel to the same straight line are parallel to one another.
Σελίδα 68 - If from any angle of a triangle a straight line be drawn perpendicular to the base ; the rectangle contained by the sides of the triangle is equal to Ike rectangle contained by the perpendicular and the diameter of the circle described about the triangle.
Σελίδα 604 - Europe, differ for the worse; and whether, when we can patronize sound philosophy and true history, we shall countenance, at the public expense, medical doctrines which would disgrace an English farrier, astronomy which would move laughter in girls at an English boarding school, history abounding with kings thirty feet high and reigns thirty thousand years long, and geography, made up of seas of treacle and seas of butter.
Σελίδα 62 - If two triangles have the three sides of the one equal to the three sides of the other, each to each, the triangles are congruent.
Σελίδα 62 - Areas Parallelograms on the same or equal bases and of the same altitude are equal in area. Triangles on the same or equal bases and of the same altitude are equal in area. Equal triangles on the same or equal bases are of the same altitude. Illustrations and explanations of the geometrical theorems corresponding to the following algebraical identities : k (a a2-*2 = ( The square on a side of a...
Σελίδα 67 - If a straight line touch a circle, and from the point of contact a chord be drawn, the angles which this chord makes with the tangent are equal to the angles in the alternate segments.