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" To free the equation of fractional exponents, substitute for the unknown quantity a new unknown quantity with an exponent equal to the least common multiple of the denominators of the exponents in the equation. Thus, in (1) put y = z", whence y * —... "
Elements of Analytical Geometry and of the Differential and Integral Calculus - Página 230
por Elias Loomis - 1851 - 278 páginas
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Elements of the Differential and Integral Calculus

Albert Ensign Church - 1842 - 340 páginas
...parenthesis is positive. 3. If after this, either or both of the exponents of x should be fractional, we can substitute for x another variable, with an exponent...multiple of the denominators of the given exponents, and thus get rid of the fractions, as in the example ~" by making ж = z', we obtain x^dx^a ~b ox )q...
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Elements of the Differential and Integral Calculus

Albert Ensign Church - 1855 - 368 páginas
...should be fractional, cither within or without the parenthesis, or both, \\o can substitute for .r another variable, with an exponent equal to the least...multiple of the denominators of the given exponents, and thus get rid of the fractions, as in the example by making x = z", we obtain x"dx(a + ba^)"r in...
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Elements of Analytic Geometry and of the Differential and Integral Calculus

Elias Loomis - 1859 - 320 páginas
...reduced to the form M which the exponents m and n are whole numbers, and n is positive. 1st. For if 77i and n were fractional, and the binomial were of the...were negative, or the expression were of the form in which the exponent of the variable within the parenthesis is positive. 3d. If the variable x were...
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A University Algebra ...

Edward Olney - 1873 - 354 páginas
...free the equation of fractional exponents, substitute for the unknown quantity a new unknown quantity with an exponent equal to the least common multiple of the denominators of the exponents in the equation. Thus, in (1) mf put y = z"', whence y" = z™, y ' = г"' , and у' = г1"'....
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Elements of the Differential and Integral Calculus: By a New Method, Founded ...

Catherinus Putnam Buckingham - 1875 - 374 páginas
...positive and x enters but one term of the binomial. For if m and n are fractional we may substitute another variable with an exponent equal to the least...multiple of the denominators of the given exponents, which will then be reducible to whole numbers. If, for example, we have we make x=z6, then dx=bz^dz,...
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Elements of the Differential and Integral Calculus: By a New Method, Founded ...

Catherinus Putnam Buckingham - 1875 - 362 páginas
...positive and x enters but one term of the binomial. For if m and « are fractional we may substitute another variable with an exponent equal to the least...multiple of the denominators of the given exponents, which will then be reducible to whole numbers. If, for example, we have 1 1 P. we make j:=26,then dx=62*dz,...
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A University Algebra

Edward Olney - 1878 - 360 páginas
...free the equation of fractional exponents, substitute for the unknown quantity a new unknown quantity with an exponent equal to the least common multiple of the denominators of the exponents in the equation. Thus, in (1) mr put y = г" , whence у " — z"" , у' — г", and y'...
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A University Algebra

Edward Olney - 1880 - 354 páginas
...free the equation of fractional exponents, substitute for the unknown quantity a new unknown quantity with an exponent equal to the least common multiple of the denominators of the exponents in the equation. Thus, in (1) put у =: г", whence у* = z"*, у' = z°r, and y1 — e"*1....
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A University Algebra: Comprising a Compendious, Yet Complete and Thorough ...

Edward Olney - 1882 - 358 páginas
...free the equation of fractional exponents, substitute for the unknown quantity a new unknown quantity with an exponent equal to the least common multiple of the denominators of the exponents in the equation. Thus, in (1) put y = z", whence y * — z"", y ' = e", and y' = z"". These...
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Elements of the Differential and Integral Calculus with Applications, Volumen25

William Shaffer Hall - 1897 - 280 páginas
...function containing only monomial surds may be rationalized by substituting for the variable a new variable with an exponent equal to the least common multiple of the denominators of the fractional exponents in the function. For example, to find j 5- dx. J 1 + ж* Assume x = z6 ; then...
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