Examination Papers |
Din interiorul cărții
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... ) S√√ E 1 + x dx ( c ) Ssin 3 sin 30.de ( b ) Sva2 - x2dx do ( d ) S sin3 A 10. Prove that the whole area of the curve r2a2 cos 20 is a2 . HONOURS . Analytic Solid Geometry . 1. Indicate , without 7. ( a ) Develope Taylor's theorem .
... ) S√√ E 1 + x dx ( c ) Ssin 3 sin 30.de ( b ) Sva2 - x2dx do ( d ) S sin3 A 10. Prove that the whole area of the curve r2a2 cos 20 is a2 . HONOURS . Analytic Solid Geometry . 1. Indicate , without 7. ( a ) Develope Taylor's theorem .
Pagina
... curve y = f ( x ) at the point ( x , y ) . ( 6 ) Show that in the curve z } + yš = aš , the part of x3 the tangent intercepted between the axes is constant . 4. In the polar curve r = f ( 0 ) ) find the angle which the tangent at the ...
... curve y = f ( x ) at the point ( x , y ) . ( 6 ) Show that in the curve z } + yš = aš , the part of x3 the tangent intercepted between the axes is constant . 4. In the polar curve r = f ( 0 ) ) find the angle which the tangent at the ...
Pagina
... curve p2 = a2 cos 20 is a ?. curve . 7. ( a ) Develope Taylor's theorem . (6) Given f(e) to develope ...
... curve p2 = a2 cos 20 is a ?. curve . 7. ( a ) Develope Taylor's theorem . (6) Given f(e) to develope ...
Pagina
... curve , show that the area is approximately 3 ( u 。 + 3u1 + 3u2 + uz ) . ( m - 1 ) 10 ( a ) Show that x- ( m ) : 1 - m ( b ) By finite integration sum the series , between the limits 3 and 17 , 1.3.5 + 3.5.7 + 5.7.9 + ..... ( 2n − 1 ) ...
... curve , show that the area is approximately 3 ( u 。 + 3u1 + 3u2 + uz ) . ( m - 1 ) 10 ( a ) Show that x- ( m ) : 1 - m ( b ) By finite integration sum the series , between the limits 3 and 17 , 1.3.5 + 3.5.7 + 5.7.9 + ..... ( 2n − 1 ) ...
Pagina
... curve , show that the area is approximately ( 60 +34 + 3u , tuz ) . - ( m - 1 ) 10 ( a ) Show that S x — m ) = 1 m ( 6 ) By finite integration sum the series , between the limits 3 and 17 , 1.3.5 + 3.5.7 + 5.7.9 + ..... ( 2n - 1 ) ( 2n ...
... curve , show that the area is approximately ( 60 +34 + 3u , tuz ) . - ( m - 1 ) 10 ( a ) Show that S x — m ) = 1 m ( 6 ) By finite integration sum the series , between the limits 3 and 17 , 1.3.5 + 3.5.7 + 5.7.9 + ..... ( 2n - 1 ) ( 2n ...
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