Elementary AlgebraRivingtons, 1870 |
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Side 61
... unknown symbol and then consider in what manner the conditions of the question enable us to assert that two expressions are equal . Thus we obtain an equation , and by resolving it we determine the value of the number sought . The whole ...
... unknown symbol and then consider in what manner the conditions of the question enable us to assert that two expressions are equal . Thus we obtain an equation , and by resolving it we determine the value of the number sought . The whole ...
Side 65
... symbol to represent one of the unknown quantities we must be careful to express the other quantities in the same terms . Thus if x represent a number of pence , all the sums involved in the problem must be reduced to pence . Ex . A sum ...
... symbol to represent one of the unknown quantities we must be careful to express the other quantities in the same terms . Thus if x represent a number of pence , all the sums involved in the problem must be reduced to pence . Ex . A sum ...
Side 152
... 3y 5 = 7 9 an equation involving only one unknown symbol , from which we obtain y = 3 , and then the value of x may be found from one of the original equations . 218. If there be three unknown symbols , their values 152 SIMULTANEOUS ...
... 3y 5 = 7 9 an equation involving only one unknown symbol , from which we obtain y = 3 , and then the value of x may be found from one of the original equations . 218. If there be three unknown symbols , their values 152 SIMULTANEOUS ...
Side 153
... unknown symbols , may be found . And from the remaining equation and one of the others a fourth , containing only ... symbol may be found . Ex . 5x - 6y + 4z = 15 7x + 4y - 3z = 19 2x + y + 6z = 46 . Multiplying the first by 7 and the ...
... unknown symbols , may be found . And from the remaining equation and one of the others a fourth , containing only ... symbol may be found . Ex . 5x - 6y + 4z = 15 7x + 4y - 3z = 19 2x + y + 6z = 46 . Multiplying the first by 7 and the ...
Side 174
... unknown symbol cnters , without or with the first power of the symbol . and Thus are Quadratic Equations . x2 = 16 x2 + 6x = 27 231. A PURE Quadratic Equation is one into which the square of an unknown symbol enters , the first power of ...
... unknown symbol cnters , without or with the first power of the symbol . and Thus are Quadratic Equations . x2 = 16 x2 + 6x = 27 231. A PURE Quadratic Equation is one into which the square of an unknown symbol enters , the first power of ...
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a+b-c a²+2ab+b² a²+b² Algebra arithmetic means Arithmetical Progression Cambridge change the signs coefficient College List Crown 8vo denominator denote difference digits Divide Dividend division divisor Edition equal equivalent fractions examples Find the number Find the value following expressions fourth gallons Geometrical Progression given greater Greek Hence Highest Common Factor integer John Henry Blunt Latin less logarithms Multiply Nonary number of permutations number of terms obtain Oxford proper fraction quadratic equation quantity quotient radix ratio remainder represent the number result rules scale whose radix School and College second term Senary shew sides Simplify Small 8vo solve the equations square root subtract surds things taken third Thomas Kerchever Arnold tion Trinity Street unknown symbol Waterloo Place whole number
Populære avsnitt
Side 380 - The Greek Testament : with a critically revised Text ; a Digest of Various Readings ; Marginal References to Verbal and Idiomatic Usage ; Prolegomena ;"and a Critical and Exegetical Commentary. For the Use of Theological Students and Ministers. By HENRY ALFORD, DD, Dean of Canterbury. Vol. I., containing the Four Gospels.
Side 6 - An Analysis of the Exposition of the Creed, written by the Right Rev. Father in God, JOHN PEARSON, DD, late Lord Bishop of Chester. Compiled, with some additional matter occasionally interspersed, for the use of the Students of Bishop's College, Calcutta, by WH MILL, DD late Principal of Bishop's College, and Regius Professor of Hebrew in the University of Cambridge.
Side 384 - Edited by OSCAR BROWNING, MA Fellow of King's College, Cambridge ; and Assistant Master at Eton College. CICERONIS ORATIONES, Edited by CHARLES EDWARD GRAVES, MA Classical Lecturer and late Fellow of St.
Side 231 - The first of four magnitudes is said to have the same ratio to the second which the third has to the fourth, when...
Side 232 - ... multiple of the first be less than that of the second, the multiple of the third is also less than that of the fourth: or, if the multiple of the first be equal to that of the second, the multiple of the third is also equal to that of the fourth...
Side 80 - If both terms of a fraction be divided by the same number, the value of the fraction will remain unchanged.
Side 383 - Greek and English Testament, in parallel columns on the same page. Edited by J. SCHOLEFIELD, MA late Regius Professor of Greek in the University. New Edition, with the marginal references as arranged and revised by DR SCRIvENER, js.
Side 306 - A number is divisible by 11 if the difference between the sum of the digits in the even places and the sum of the digits in the odd places is either 0 or a multiple of 11.
Side 149 - Then divide the first term of the remainder by the first term of the divisor...