Treatise on Trigonometry ...Macmillen & Company, 1889 - 504 sider |
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Side xii
... bases and indices Extension of Index Notation § 2. Logarithmic Notation . 241-245 . Explanation of logarithms 246-250 . Logarithms to the same base 251-253 . Logarithms to different bases 181 , 182 182-184 184-186 186 , 187 188-190 190 ...
... bases and indices Extension of Index Notation § 2. Logarithmic Notation . 241-245 . Explanation of logarithms 246-250 . Logarithms to the same base 251-253 . Logarithms to different bases 181 , 182 182-184 184-186 186 , 187 188-190 190 ...
Side xiii
... base 10 193 , 194 194-196 258-263 . Negative Logarithms . Mantissa and Characteristic § 4. Use of Mathematical Tables . 264-266 . Working of the Tables 267 , 268. Approximate Calculations 269-275 . Interpolation in Tables 197 , 198 199 ...
... base 10 193 , 194 194-196 258-263 . Negative Logarithms . Mantissa and Characteristic § 4. Use of Mathematical Tables . 264-266 . Working of the Tables 267 , 268. Approximate Calculations 269-275 . Interpolation in Tables 197 , 198 199 ...
Side xv
... base e 345-349 EXAMPLES XVIII . 350-353 CHAPTER XIX . RELATIONS BETWEEN THE CIRCULAR MEASURE AND THE TRIGONOMETRICAL RATIOS . § 1. Relations of Inequality . 481-487 . First relations of inequality 488-493 . 494 497 . Limits of certain ...
... base e 345-349 EXAMPLES XVIII . 350-353 CHAPTER XIX . RELATIONS BETWEEN THE CIRCULAR MEASURE AND THE TRIGONOMETRICAL RATIOS . § 1. Relations of Inequality . 481-487 . First relations of inequality 488-493 . 494 497 . Limits of certain ...
Side 10
... base and between the same parallels , the parallelo- gram is double of the triangle . P A Q P Q A B с L B AQ CL Now , let ABC be any triangle , -acute - angled , obtuse - angled or right - angled . From the vertex A , draw AL ...
... base and between the same parallels , the parallelo- gram is double of the triangle . P A Q P Q A B с L B AQ CL Now , let ABC be any triangle , -acute - angled , obtuse - angled or right - angled . From the vertex A , draw AL ...
Side 11
... ( base × altitude ) . triangle ( base x altitude ) , .. triangles of equal altitudes are to one another as their bases . This is Prop . 1 of Euc . Book VI . The student , who has not read Book VI . is advised , here , to read and learn ...
... ( base × altitude ) . triangle ( base x altitude ) , .. triangles of equal altitudes are to one another as their bases . This is Prop . 1 of Euc . Book VI . The student , who has not read Book VI . is advised , here , to read and learn ...
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Vanlige uttrykk og setninger
acute angle algebraically antiparallels b₁ base bisector bisects Brocard Circle Brocard Points centre circular measure circumcentre circumcircle circumradius convergent cos² cos³ cosec cosh cosine cot² cotangent decimal difference directed length distance equal equation escribed circles Example expressed factors final line finite formulæ fraction Given log Hence hypothenuse inscribed integral last article Lemoine Circle limit logarithms magnitude middle point multiple nine-points nine-points circle obtuse opposite orthocentre perp perpendicular positive or negative PROP prove quadrant quantity radius ratios respectively right-angle root S₁ S₂ sec² secant sides sin² sin³ sine sinh subtend subtraction tan-¹ tan² tangent theorem triangle trigonometrical unity values zero
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