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" In the same manner, it may be proved, that the last term of the square of any binomial quantity, is equal to the square of half the co-elficient of the root of the first term. "
An Introduction to Algebra: Being the First Part of a Course of Mathematics ... - Página 137
por Jeremiah Day - 1827 - 332 páginas
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The popular educator, Volúmenes5-6

Popular educator - 1880 - 926 páginas
...this principle is derived tho following METHOD' FOB COMPLETINO THE SQUARE. Take the square of half Hie co-efficient of the first power of the unknown quantity, and add it to both sides of the equation. It will be observed that there is nothing peculiar in the solution of adjected quadratics, except the...
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A University Algebra

Edward Olney - 1880 - 354 páginas
...unknown quantity, its value is found by transposing the second term. SCH. I. — This process of adding the square of half the coefficient of the first power of the unknown quantity to the first member, in order to make it a perfect square, is called COMPLETING THE SQDAKE. There are...
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The Complete Algebra ...

Edward Olney - 1881 - 504 páginas
...the roots of %х>— \х + Щ = Щ, and verify. 7, and — 6-J-. Scholium. — This process of adding the square of half the coefficient of the first power of the unknown quantity to the first member, in order to make it a perfect square, is called COMPLETING THE SQUARE. There are...
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A University Algebra: Comprising a Compendious, Yet Complete and Thorough ...

Edward Olney - 1882 - 358 páginas
...unknown quantity, its value is found by transposing the second term. 8сн. 1. — This process of adding the square of half the coefficient of the first power of the unknown quantity to the first member, in order to make it a perfect square, is called COMPLETING THE SQUARE. There are...
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Algebra for the Use of High Schools, Academies and Colleges

John Bernard Clarke - 1889 - 566 páginas
...second member (q) of an equation of the second degree be negative, it cannot be numerically greater than the square of half the coefficient of the first power of the unknown quantity, if the roots be real. p-\-d= the greater quantity, and p—d the less. If q represent their product,...
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New Common School Question Book: Comprising Questions and Answers on All ...

Asa Hollister Craig - 1897 - 538 páginas
...trinomial equal to zero and reduce the resulting equation. 131. Add to both members of the equation the square of half the coefficient of the first power of the unknown quantity. Connect each root with its signs changed to the lowest power of the literal quantity. 132. Multiply...
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Ferrell's Advanced Arithmetic, Libro 2

John Appley Ferrell - 1901 - 448 páginas
...third term in Answer : Take half of the 12 and square it. Thus : RULE FOR COMPLETING THE SQUARE : Add the square of half the coefficient of the first power of the unknown number. 3. x*— 12ж = 13. Find the values of x. Process: (1) 2* -12 ж =13. Completing the sq., (2)...
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The London, Edinburgh and Dublin Philosophical Magazine and Journal of Science

1850 - 580 páginas
...superposition. In the case of a quadratic, the quantity superposed is (I speak of the ordinary process) the square of half the coefficient of the first power of the unknown. This superposition is followed by a Phil. Mag. S. 3. No. 253. Suppl. Vol. 37. 2 K contraction, the...
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Ray's Algebra, Part First: On the Analytic and Inductive Methods of ..., Parte1

Joseph Ray - 1848 - 252 páginas
...impossible. If, then, any problem furnishes an equation in which the known term is negative, and greater than the square of half the coefficient of the first power of the unknown quantity, we infer, that the conditions of the problem are incompatible with each other. The following is an...
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Ray's Algebra, Part First: On the Analytic and Inductive Methods of ..., Parte1

Joseph Ray - 1848 - 248 páginas
...impossible. If, then, any problem furnishes an equation in which the known term is negative, and greater than the square of half the coefficient of the first power of the unknown quantity, we infer, that the conditions of the problem are incompatible with each other. The following is an...
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