Geometrical trigonometry, or, The explanation of such geometrical problems as are most useful & necessary, either for the construction of the canons of triangles, or for the solution of them together with the proportions themselves suteable unto every case both in plain and spherical triangles ... / by J. Newton ...

Title

Geometrical trigonometry, or, The explanation of such geometrical problems as are most useful & necessary, either for the construction of the canons of triangles, or for the solution of them together with the proportions themselves suteable unto every case both in plain and spherical triangles ... / by J. Newton ...

Author

Newton, John, 1622-1678.

Publication

London :: Printed for George Hurlock ... and Thomas Pierrepont ...,

1659.

Rights/Permissions

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Subject terms

Trigonometry -- Early works to 1800.

Link to this Item

https://name.umdl.umich.edu/A52262.0001.001 content_copy

Cite this Item

"Geometrical trigonometry, or, The explanation of such geometrical problems as are most useful & necessary, either for the construction of the canons of triangles, or for the solution of them together with the proportions themselves suteable unto every case both in plain and spherical triangles ... / by J. Newton ..." In the digital collection Early English Books Online. https://name.umdl.umich.edu/A52262.0001.001. University of Michigan Library Digital Collections. Accessed May 11, 2025. content_copy

Contents

• title page
• TO THE READER
• An explication of the Symbols.
• CHAP. I.
• CHAP. II.
  • COROLLARY.
  • 1 Consectary.
  • 2 Consectary.
• CHAP. III.
  • Consectary.
  • Corsectary.
  • Consectary.
  • 1 Consectary.
  • Consectary.
    • 1 Example.
    • 2 Example.
    • 3 Example.
    • 4 Example.
    • Example.
• CHAP. IV.
  • 1 Axiome.
  • 2 Axiome.
  • 3 Axiome.
  • 4 Axiome.
  • Of right angled Plain Triangles.
    • Illustration by natural numbers.
    • Illustration by Logarithmes.
  • Of Oblique angled plaine Triangles.
    • Illustration by natural Numbers.
    • Illustration by Artificial numbers.
• CHAP. V.
• CHAP. VI.
  • 1 Axiome.
  • 2 Axiome.
  • Of right angled Spherical Triangles, Problem. 1.
  • Problem 2.
  • Problem 3.
  • Problem 4.
  • Problem 5.
  • Problem 6
  • Problem 7.
  • Problem 8.
  • Problem 9.
  • Problem 10.
  • Problem 11.
  • Problem 12.
  • Problem 13.
  • Problem 14.
  • Problem 15.
  • Problem 16.
• CHAP. VII.
  • Problem 1.
    • Illustration by natural numbers.
    • Illustration by artificial numbers.
  • Problem 2
  • Problem 3.
  • Problem 4.
  • Problem 5.
  • Problem 6
  • Problem 7.
  • Problem 8.
  • Problem 9.
  • Problem 10.
  • Problem 11.
  • Problem 12.
• CHAP. VIII.
  • Propos. 1.
  • Propos. 2.
  • Propos. 3.
  • Propos. 4.
  • Propos. 5.
  • Propos. 6
  • Problem 1.
  • Problem 2.
  • Problem 3.
    • 1 Operation.
    • 2 Operation.
  • Problem 4.
    • 1 Operation.
    • 2 Operation.
  • Problem 5
    • 1 Operation.
    • 2 Operation.
  • Problem 6.
    • 1 Operation.
    • 2 Operation.
  • Problem 7.
    • 1 Operation.
    • 2 Operation.
  • Problem 8.
    • 1 Operation.
    • 2 Operation.
  • Problem 9.
  • Problem 10.
  • Problem 11.
  • Problem 12.