Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry
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Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry
Summary
Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry is a scientific work[1].
Key Facts
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry authored Horatio Nelson Robinson[2].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's instance of is recorded as scientific work[3].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's Commons category is recorded as Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry[4].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's language of work or name is recorded as English[5].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's publication date is recorded as +1862-00-00T00:00:00Z[6].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's has edition or translation is recorded as Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry[7].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's main subject is recorded as Elements of geometry, plane and spherical trigonometry, and conic sections[8].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's title is recorded as Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry[9].
- Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's subtitle is recorded as with some additional astronomical problems[10].
Body
Designation and Status
Key to Robinson's new geometry and trigonometry, and conic sections and analytical geometry's instance of is recorded as scientific work[3].