Examination Papers |
Din interiorul cărții
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Pagina
Prove ( a ) the cosine formula , ( b ) sin 30 ( c ) the area of a triangle = etc. , in terms of sin 0 . = abc / 4R = √s ( s — a ) ( s — b ) ( s — c ) . 5. ( a ) Find a logarithmic formula for obtaining an angle of a triangle in terms ...
Prove ( a ) the cosine formula , ( b ) sin 30 ( c ) the area of a triangle = etc. , in terms of sin 0 . = abc / 4R = √s ( s — a ) ( s — b ) ( s — c ) . 5. ( a ) Find a logarithmic formula for obtaining an angle of a triangle in terms ...
Pagina
Prove the formula I f ri r2 cal concave mirror , where r , and r , are the distances of the object and image from the mirror , and ƒ is the focal length of the mirror . I + for the spheri12. ( a ) Explain the phenomenon known as ...
Prove the formula I f ri r2 cal concave mirror , where r , and r , are the distances of the object and image from the mirror , and ƒ is the focal length of the mirror . I + for the spheri12. ( a ) Explain the phenomenon known as ...
Pagina
( a ) Give the structural formula of acetic acid and show how it may be used to prepare amino acetic acid . ( b ) What are fats , and what is meant by saponification ? ( c ) What are alkyl sulphonic acids and how prepared ? 5.
( a ) Give the structural formula of acetic acid and show how it may be used to prepare amino acetic acid . ( b ) What are fats , and what is meant by saponification ? ( c ) What are alkyl sulphonic acids and how prepared ? 5.
Pagina
By means of an auxiliary angle , change the cosine formula tɔ a form adapted to logarithms ; and use the result to find c when a = 20 , b = 30 , C = 42 ° 18 ′ . 5. The sides of a quadrilateral in order are 10 , 17 , 14 , 16 ; and the ...
By means of an auxiliary angle , change the cosine formula tɔ a form adapted to logarithms ; and use the result to find c when a = 20 , b = 30 , C = 42 ° 18 ′ . 5. The sides of a quadrilateral in order are 10 , 17 , 14 , 16 ; and the ...
Pagina
Obtain the formula COS α = cos b cos c + sin b sin c cos A , and render it logarithmic by means of an auxiliary angle . 2. Give Gant's proof of L'huillier's theorem . 3. In following the loxodrome at angle from lat . to lat .
Obtain the formula COS α = cos b cos c + sin b sin c cos A , and render it logarithmic by means of an auxiliary angle . 2. Give Gant's proof of L'huillier's theorem . 3. In following the loxodrome at angle from lat . to lat .
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Informații bibliografice
| Titlu | Examination Papers |
| Autor | Queen's University (Kingston, Ont.) |
| Publicată | 1909 |
| Exemplar original de la | Universitatea Harvard |
| Scanată la | 9 ian. 2019 |
| Exportă citatul | BiBTeX EndNote RefMan |