Exponential Equation
Logarithmic Equations
Properties of Logarihms
Exponential Inequalities
Logarithmic Inequalities
100
x=1
Solve 4^3x=8^x+1
100
x = 10^35 = 1e35
Solve log x = 35 for x
100
log5+logm+logn
Expand the expression: log5mn
100
(-~,0)
Solve the exponential inequality: 2^x < 1
100
(0,16)
Solve the logarithmic inequality: log(4)x < 2
200
x=5
Solve 2^4x = 32^x-1
200
X = 2
Solve log(3)[5x-1]=log(3)[x+7]
200
log8
Condense the expression: log6+2log2-log3
200
(-~,3]
Solve the exponential inequality: 5^x <125
200
[8,+~)
Solve the logarithmic inequality: log(2)x > 3
300
x= 2.930
Solve 3^x = 25
300
X=8
Solve log(5)[3x+1]=2
300
log(9)2+3log(9)x-(1/2)
Expand the expression: log(9) 2x^3/3
300
[-1,+~)
Solve the exponential inequality: 3^x > (1/3)
300
(0,4]
Solve the logarithmic inequality: log(8)x < (2/3)
400
x=.262
Solve 4+3^x+1=8
400
x=4
Solve log[5x]+log[x+1]=2
400
log 2x^2/3
Condense the expression: 3logx+log4-logx-log6
400
(-~,-4)
Solve the exponential inequality: (1/2)^x >16
400
(9,+~)
Solve the logarithmic inequality: log(3) x+5 > 7
500
x=2.12
10^(2x-3) +4=21
500
x = 8
Solve log(2)[x]+log(2)[x-7]=3
500
log(5)7t^3
Condense the expression: log(5)7+3log(5)t
500
[5.5,+~)
Solve the exponential inequality: 9^(x-4) > 27
500
(0,8]
Solve the logarithmic inequality: log(4) x - (1/2) < 1
M
e
n
u