Uniplanar Algebra: Being Part I of a Propædeutic to the Higher Mathematical AnalysisBerkeley Press, 1893 - 141페이지 |
도서 본문에서
13개의 결과 중 1 - 5개
v 페이지
... proofs vary in unessential par- ticulars from those of the two texts named . The subject - matter and treatment are such as to con- stitute , for the student already familiar with the elements of algebra and trigonometry , a rapid ...
... proofs vary in unessential par- ticulars from those of the two texts named . The subject - matter and treatment are such as to con- stitute , for the student already familiar with the elements of algebra and trigonometry , a rapid ...
ix 페이지
... Proof that limit ( sin 0 ) / ( = 1 , when ✪ = 0 44. Area of a circular sector 45. Agenda : The addition theorem for goniometric ratios . PAGE . . 46 केकी 47 48 48 49 50 51 51 52 53 54 X. HYPERBOLIC RATIOS . 46. Definitions of ...
... Proof that limit ( sin 0 ) / ( = 1 , when ✪ = 0 44. Area of a circular sector 45. Agenda : The addition theorem for goniometric ratios . PAGE . . 46 केकी 47 48 48 49 50 51 51 52 53 54 X. HYPERBOLIC RATIOS . 46. Definitions of ...
xii 페이지
... proof of the theorem : If the modulus be changed from m to km the corre- sponding base is changed from b to b1 / k . 139 Art . 27 , pages 43 , 44. Alternative proof of the law of indices 139 The following quantitive and operational ...
... proof of the theorem : If the modulus be changed from m to km the corre- sponding base is changed from b to b1 / k . 139 Art . 27 , pages 43 , 44. Alternative proof of the law of indices 139 The following quantitive and operational ...
9 페이지
... proof the same inequalities between the multiples of A , B and C still exist , and because n C > m B while n C is ... proof of this proposition is made a part of the proof of Prop . 7 . PROPOSITION 7 . " That magnitude which has a ...
... proof the same inequalities between the multiples of A , B and C still exist , and because n C > m B while n C is ... proof of this proposition is made a part of the proof of Prop . 7 . PROPOSITION 7 . " That magnitude which has a ...
10 페이지
... Proof of Propositions 6 and 7 . First Part : It has been proved that A : C : B : C , if A = B , ( Prop . 4. ) and A : C > B : C , if A > B , ( Prop . 5. ) and A : CB : C , if A < B. ( Prop . 5. ) Hence , by the rule of conversion ...
... Proof of Propositions 6 and 7 . First Part : It has been proved that A : C : B : C , if A = B , ( Prop . 4. ) and A : C > B : C , if A > B , ( Prop . 5. ) and A : CB : C , if A < B. ( Prop . 5. ) Hence , by the rule of conversion ...
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a+ib addition and subtraction Addition Theorem affix Agenda amplitude angle AOQ arc AVQ arc-ratio assumed base CALIFORNIA circular sector co-ordinates commutative law complex quantities corresponding cosh COSK csch defined definition direction distance equal equation equilateral hyperbola expm exponential expressed factors formula functions geometric addition Goniometric Ratios Hence hyperbolic functions Hyperbolic Ratios hyperbolic sector imaginary indeterminate form integer inverse law of indices law of involution law of metathesis length logarithmic spiral logm metathesis modular normal modulus natural logarithms negative nth roots orthomorphosis parallel path plane polynomial positive Prop proportion PROPOSITION Prove the following quotient radius real axis real magnitudes real quantities reciprocal represent respectively roots sech sector sinh speed straight line tanh tensor tion triangle unit circle x+iy z-plane zero