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When you analyze a problem you look it over which is what analyzing means. You look over the problem and then you solve it. When you solve a problem you solve it and you use certain steps and solve it but of course everyone has there ways to solve a problem but some people have ways to solve it by just analysing it. That is the difference.
It all depends on the problem. logs can be added or subtracted if they have the same base. If not you must use a change of base formula t convert them to the same base. Use rules of logs after doing all the algebraic simplification possible to convert the problem back to an algebra problem and solve. logb x + logb y = logb (xy) sum becomes a product logb x - logb y = logb (x/y) difference becomes a quotient a logb x = logb (xa) coefficicent becomes an exponent rearrange the euation until there is only one log = a number or one log = 2nd log apply rules of inverse log ..... solve the problem l
It is my first answer. Is the problem to solve A=B^X ? where A and B are positive integers and X the power exponent of B The given equation can be rewritten in a logarithm form. Log A = X * Log B solving for a unique X X = Log A / Log B The result: Any positive integer A can be rewritten as a positive integer B to the distinct power X. Where X is Log A divided by Log B A = B ^(Log A / Log B) I think, this is the solution. Roger Verbeeck
Analyzing it!