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
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They both r logs
You can't simplify that. There are no common factors.You can't simplify that. There are no common factors.You can't simplify that. There are no common factors.You can't simplify that. There are no common factors.
You cannot simplify it.
There is nothing to simplify. -2 is as simple as you can get.
Okay class, simplify the sum on the board.We need to simplify these instructions.