Practical Treatise On the Differential And Integral Calculus With Some of Its Ap
Practical Treatise On the Differential And Integral Calculus With Some of Its Ap
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But when - = 0, we also have - T = 0, that is.
APPLICATIONS TO MECHANICS AND ASTRONOMY. 203 the radius vector is perpendicular to the arc. If we denote the corresponding velocity by v', we have, and, consequently, 2k 2k A* U ~ v'*r' 3 ' Making these substitutions in (18), we find, fiV _ %k 775 ~~ _. /-/ Denoting this value of O y by S, and solving Equation (18), we have, du* 2k \ k* du* ( 2k \ W = 8 ' -QI*) = Solving with reference to
To quickly assess the difficulty of the text, read a short excerpt:
But when - = 0, we also have - T = 0, that is.
APPLICATIONS TO MECHANICS AND ASTRONOMY. 203 the radius vector is perpendicular to the arc. If we denote the corresponding velocity by v', we have, and, consequently, 2k 2k A* U ~ v'*r' 3 ' Making these substitutions in (18), we find, fiV _ %k 775 ~~ _. /-/ Denoting this value of O y by S, and solving Equation (18), we have, du* 2k \ k* du* ( 2k \ W = 8 ' -QI*) = Solving with reference to
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al And Integral Calculus With Some of Its Ap?
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