Solve for x:
10^x-3=997
What is x=3?
Given the equation, what is the percent of annual interest in the problem?
400(1+.035/2)^10
What is 3.5%?
Is this graph exponential or logarithmic?

What is LOGARITHMIC?
Solve:
log_(2)4096=?
What is 12?
Solve for x:
e^(2x-3)=7
What is x=2.47?
By investing $650 that pays 1% interest compounded continuously, how much money would you have after 11 years?
What is $725.58?
What is the y-intercept and horizontal asymptote of this exponential graph?
f(x)=-3(2)^x-5
Y-intercept: (0.-8), HA: y=-5
Condense to a single log:
2ln(y)+3ln(2)
What is
ln(8y^2)?
Solve for x:
log_(3)(x-4)=2
What is x=13?
A population of foxes is growing at a rate of 3% each year. At first there were 100 foxes in the area, now there are 245. How many years have gone by?
Round to the nearest year.
What is 30 or 31 years?
What is the domain and range of the graph of
f(x)=-2log(x-3)+4
Domain:
(3,oo)
Range:
(-oo,oo)
Expand
log_2(6xy^2)
log_(2)6+log_(2)x+2log_(2)y
Solve for x:
log(3)-log(x)=log(x)
What is x=1.73 or
x=sqrt3
A population of a town is exponentially decreasing at a continuous rate. In 2005, there were 35,000 people and in 2020 there were 28,000 people. What is the rate of decline?
What is 1.4%?
What is the x-intercept and vertical asymptote of
f(x)=ln(2x)-3
What is x=10.04?
Combine the logs into a single log:
1/2(log24+log2-log12)
log2
Solve for x:
log_(2)(x)+log_(2)(x-2)=3
What is x=4?
Mario puts $500 in a savings account that pays 2.5% annual interest compounded monthly. How many years would he need to leave his money in the account to have at least $1500 in savings?
What is 44 years?
Sketch the graph of
-(1/2)^-x+6

Expand:
log_(8)((9x^3)/y^5)^2
2(log_(8)9+3log_(8)x-5log_(8)y)
or
2log_(8)9+6log_(8)x-10log_(8)y