Examination Papers |
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Rezultatai 6–10 iš 23
psl.
... plane . Prove AB.CP + BC.AP2 + CA.BP2-AB.BC.CA . ( b ) From ( a ) deduce a theorem of elementary geo- metry for the triangle PAC , when ( i ) PB is perpendicular to AC , ( ii ) B bisects AC . 2. Obtain a test for the concurrence of ...
... plane . Prove AB.CP + BC.AP2 + CA.BP2-AB.BC.CA . ( b ) From ( a ) deduce a theorem of elementary geo- metry for the triangle PAC , when ( i ) PB is perpendicular to AC , ( ii ) B bisects AC . 2. Obtain a test for the concurrence of ...
psl.
... plane through three given points ; and interpret the meaning of it in terms of the pro- jections of the given points on the coordinate planes . 4. ( a ) Transform the equation f ( x , y , z ) = 0 from one set of rectangular axes to ...
... plane through three given points ; and interpret the meaning of it in terms of the pro- jections of the given points on the coordinate planes . 4. ( a ) Transform the equation f ( x , y , z ) = 0 from one set of rectangular axes to ...
psl.
... plane of the gen- eral conicoid . ( b ) Show that there are three , and only three , dia- metral planes that are perpendicular to the chords they bi- sect . 8. Find the equation of the curve of section of f ( x , y , z ) = 0 and the plane ...
... plane of the gen- eral conicoid . ( b ) Show that there are three , and only three , dia- metral planes that are perpendicular to the chords they bi- sect . 8. Find the equation of the curve of section of f ( x , y , z ) = 0 and the plane ...
psl.
... plane in which the curve lies which is represented by the equivalent equations ( x2 + y2 — 1 ) 2 ( x + y ) ( x − y ) = 2xy , ( x2 + y2 ) ( x2 — y2 ) ( x2 + y2 — 2 ) + [ x− ( 1 + V2 ) y ] [ x— ( 1 — √2 ) y ] = 0 . Sketch the curve ...
... plane in which the curve lies which is represented by the equivalent equations ( x2 + y2 — 1 ) 2 ( x + y ) ( x − y ) = 2xy , ( x2 + y2 ) ( x2 — y2 ) ( x2 + y2 — 2 ) + [ x− ( 1 + V2 ) y ] [ x— ( 1 — √2 ) y ] = 0 . Sketch the curve ...
psl.
... plane ; and find an expression for the radius . Find the radii of convergence of n Σ ( log n ) " and Σx " . 3. If u1 + u2 + ... is a complex series which con- verges or oscillates between finite limits , and a1 . a , .. a sequence of ...
... plane ; and find an expression for the radius . Find the radii of convergence of n Σ ( log n ) " and Σx " . 3. If u1 + u2 + ... is a complex series which con- verges or oscillates between finite limits , and a1 . a , .. a sequence of ...
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