Given f (x) = loga (x + 1-A), find the set of values that make f (x) > 1

Given f (x) = loga (x + 1-A), find the set of values that make f (x) > 1


When 0a-1,
And x > 2a-1 > A-1, so the solution set is x > 2a-1
When a > 1, loga (x + 1-A) is an increasing function,
f(x)



1、 Find the definition fields of the following functions: (1) y = loga 1 / x-3; (2) y = loga (the square of 1-x),


(1)y=loga 1/x-3
1. X is not equal to 3
2.1/(x-3)>0,x-3>0,x>3
The domain of the function is x > 3
(2) Y = loga (square of 1-x)
The square of 1-x is greater than 0
(1+x)(1-x)>0
1. X1 (rounding off)
2.-1