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" O = slope of the indifference curve on A or B = —— It is thus clear from above that if we have to find out the MRS^ at a point on the indifference curve we can do so by drawing tangent at the point on the indifference curve and then measuring the... "
Elements of Analytical Geometry and of the Differential and Integral Calculus - Page 205
by Elias Loomis - 1851 - 278 pages
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Elements of the Differential and Integral Calculus

Charles Davies - Calculus - 1836 - 296 pages
...the point at which the tangent is parallel, or perpendicular to, the axis of abscissas. 137. Since the first differential coefficient expresses the value...the tangent line forms with the axis of abscissas, and since the tangent is 0, when the angle is 0, and infinite when the angle is 90°, it follows that...
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Elements of the Differential and Integral Calculus

Charles Davies - Calculus - 1838 - 298 pages
...the point at which the tangent is parallel, or perpendicular to, the axis of abscissas. .. 137. Since the first differential coefficient expresses the value...the tangent line forms with the axis of abscissas, and since the tangent is 0, when the angle is 0, and infinite when the angle is 90°, it follows that...
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Elements of Analytic Geometry and of the Differential and Integral Calculus

Elias Loomis - Calculus - 1859 - 320 pages
...(206.) We have seen, Art. 201, that if y represents the ordinate, and x the abscissa of any curve, the tangent of the angle which the tangent line forms with the axis of abscissas, will be represented by dy_ dx If PR becomes a maximum, the tangent TP, being then parallel with the...
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Conic Sections and Analytical Geometry: Theoretically and Practically ...

Horatio Nelson Robinson - Conic sections - 1862 - 356 pages
...to the circumference at the point P. Under this supposition eq. (3) becomes <4> £ in which — is the value of the tangent of the angle which the tangent line makes with axis of X. 130 By clearing this equation of fractions, and substituting for x'2+y'2 its...
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