Graphical CalculusLongmans, Green, and Company, 1902 - 195 páginas |
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Página xi
... VARIABLE WITH RESPECT TO THAT VARIABLE . IX . INTEGRATION X. METHODS OF INTEGRATION • 105 122 136 · 148 MISCELLANEOUS APPLICATIONS OF INTEGRATION • • 166 APPENDIX - BARKER'S PLANIMETER • 187 XI . MISCELLANEOUS APPLICATIONS OF ...
... VARIABLE WITH RESPECT TO THAT VARIABLE . IX . INTEGRATION X. METHODS OF INTEGRATION • 105 122 136 · 148 MISCELLANEOUS APPLICATIONS OF INTEGRATION • • 166 APPENDIX - BARKER'S PLANIMETER • 187 XI . MISCELLANEOUS APPLICATIONS OF ...
Página 6
... variable quantity which can assume any value we please ) , and calculating the value which y ( the " dependent variable " ) assumes in consequence of x having that particular value we have assigned to it . In this book the values of the ...
... variable quantity which can assume any value we please ) , and calculating the value which y ( the " dependent variable " ) assumes in consequence of x having that particular value we have assigned to it . In this book the values of the ...
Página 11
... variable = o . ) 4. Find the equation to a line cutting OY at a distance and inclined to OY at 60 ° . ( See Example 2. ) 5. Why is no part of the curve y = x2 below OX ? = 3 below O ( Ans . Because , whether the value of x be positive ...
... variable = o . ) 4. Find the equation to a line cutting OY at a distance and inclined to OY at 60 ° . ( See Example 2. ) 5. Why is no part of the curve y = x2 below OX ? = 3 below O ( Ans . Because , whether the value of x be positive ...
Página 12
... variable quantity p whose value depends on the value of another variable quantity 9 , is said to be a " function " of that quantity . Thus the sine of an angle is a function of that angle , because the value of the sine depends on that ...
... variable quantity p whose value depends on the value of another variable quantity 9 , is said to be a " function " of that quantity . Thus the sine of an angle is a function of that angle , because the value of the sine depends on that ...
Página 41
... variable . ( The student will understand the last expression better after reading the next chapter . ) Consider what is the rule just proved ( § 17 ) for differentiating " . We have found the differential coefficient to be nxn − 1 ...
... variable . ( The student will understand the last expression better after reading the next chapter . ) Consider what is the rule just proved ( § 17 ) for differentiating " . We have found the differential coefficient to be nxn − 1 ...
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abscissa acceleration algebraical angle of slope axis B.Sc BOTANY brackets calculated CHEMISTRY clear College constant corresponding ordinates crank-pin Crown 8vo D.Sc derived curve Diagrams differential calculus differential coefficient distance Draw dx dy dy and dx dy dx ELEMENTARY ENGINEERING equation exactly example explained expression feet function geometrical given graphically height Hence horizontal Hospital Illus Illustrations increment independent variable inertia integrated curve JOHN GOODMAN Lecturer length LL.D logarithms Lond London lower curve meaning method moment of inertia multiply obtain original curve PHYSIOLOGY piston Plates plotted position PRACTICAL principle Professor quantity R. A. PROCTOR radians radius rate of increase ratio rectangle represents respect result Royal 8vo scale Science shown square inches straight line STRENGTH OF MATERIALS student Suppose tangent temperature TEXT-BOOK tions upper curve velocity vertical Woodcuts аф
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