Advanced Course in Algebra

Cover Advanced Course in Algebra
Advanced Course in Algebra
Webster Wells
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||, ±, ... to 6 terms.
6. ||, 2, ... to 7 terms. 9. - i, |, - 1 , to 8 terma.
529. If any three of the five elements of a geometric pro- gression are given, the other two may be found by substituting the given values in the fundamental formulas (I) and (II), and solving the resulting equations.
But in certain cases the operation involves the solution of an equation of a degree higher than the second; and in others the unknown number appears as an exponent, the solution of which form of equation
... can usually only be affected by the aid of logarithms (§ 604).
In all such cases in the present chapter, the equations may be solved by inspection.
1. Given a = — 2, n = 5, Z = — 32 ; find r and S.
Substituting the given values in (I), we have — 32 = — 2r*; whence, r* = 16, or r=±2.
Substituting in (II), If r= 2, ;S = ^(~^5~/~^) = -64 + 2 = -62.
n r = -2, g = (-^)(-32)-(^2)^64 + 2^^^^ * ' -2-1 -3 The solution is, r = 2, /S = — 62; or, r = — 2, /S = — 22.
The significanoe of the two answers is as follows : If r= 2, the progression 18—2, —4, —8, —16, —82, whose som is —02.


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