Graphs!
What is the domain of
y=3^x
x:x in (-infty,infty)
Solve
2^x=16^(x-1)
x=4/3
Convert the logarithm into its exponential form
log_7(49)=2
7^2=49
Solve for x
log(2x-7)=log(x)
x=7
What is the range of
y=3^x
y:yin(0,infty)
Solve
(1/3)^(x+2) = 9^(3-x)
x=8
Convert the logarithm into its exponential form
log_7(1/49)=-2
7^(-2)=1/49
Solve
log_5(5x-6) = log_5(2x-4)
x=2/3
What is the domain of
y=log_3(x-7)
x:x in (7,infty)
Solve the following equation without your calculator. (leave your solutions in their algebraic form)
2^(2x)=19
x=ln(19)/(2ln(2))
Condense the logarithm
3log_9(x)+2log_9(y)-log_9(z)
log_9((x^3y^2)/z)
Solve
log_4(2x) = 3
for x
x= 32
What is the horizontal asymptote of
y=3^x-2
y=-2
Solve for x
-2*7^(3x)+8=0
log(4)/(3log(7))
Which of the following is equivalent to
2log_2(7)?
a.) log_3(49)
b.) log_2(49)
c.) log_2(14)
b.)
2log_2(7)=log_2(49)
Solve
log_4(x^2-12x) = 3
for x
x=-4, 16
What is the vertical asymptote of
y=ln(x-3)+12
x=3
Solve for x
3^(x+4)+7=19
x=log(12)/(log(3))-4=(log(12)-4log(3))/log(3)
Expand the logarithm
ln(2x^2yz^m)
ln(2)+2ln(x)+ln(y)+mln(z)
Solve
log(x-4)-log(x)=1
we get
x=-4/9
but when we check the solution, it doesn't work!
Thus: No Solutions!