Solve the Exponential
Find x
2^x=16
X=4
Convert to a Logarithm of form
log_b x=y
2^3=8
log_2 8=3
Convert the following to an exponential equation.
log_2 32=5
2^5=32
Expand the following Logarithm.
log((x^3y^4)/z^6)
3logx+4logy-6logz
Solve For X
3^x=81
x=4
Solve For X
3^(x+2)=27
X=1
Convert to a Logarithm of form
log_b x=y
e^3=20.09
ln20.09=3
Convert the following to an exponential equation.
ln x=y
x=ey
Compress the following logarithm.
log_3 5+5log_3 2
log_3 160
Solve for X
2^x=16^4
x=16
Solve For X
4^x=1
X=0
Convert to a Logarithm of form
log_b x=y
3^0=1
log_3 1=0
Convert the following to an exponential equation.
log_8 1=0
80 = 1
Rewrite the following logarithm
ln(a+b)+ln(a-b)-2lnc
ln((a^2-b^2)/c^2)
4^(x+2)=2^6
x=1
Solve For X
5^x=1/25
X = -2
Convert to a Logarithm of form
log_b x=y
2^(x+2)=29
log_2 29=x+2
Convert the following to an exponential equation.
log_2 (x+3)=8
2^8=x+3
Expand the following logarithm using the power and quotient rules.
log((3x^2)/(x+1)^10)
log(3x^2)-10log(x+1)
Solve for X. You DO NOT need to solve for an exact number.
e^x=24
x=ln24
Solve for X
2^(2x)=1/4
x=-1
Convert to a Logarithm of form
log_b x=y
5^3=x-3
log_5 (x-3)=3
Convert the following to an exponential equation.
log_7 4=x-6
7^(x-6)=4
Compress the following logarithm using the power and product rules.
ln5+2lnx+3ln(x^2+5)
ln((5x^2)/(x^2+5)^3)
Solve for X. Leave your answer using 10 or e as base.
2^(x+4)=7
log7/log2-4
or
ln2/ln7-4
Solve for x.
h(x)=2^(x-4)+1
x=log_2(y-1)+4
Convert to a logarithmic form
log_b x=y
e^(x+1)=0.5
x+1=ln(0.5)
Convert the following to an exponential equation.
ln(x+1)=4
x+1=e^4
Expand the following logarithm using the power and product rules.
log(sqrt(xsqrt(ysqrtz)))
1/2logx+1/4logy+1/8logz
Solve for x.
25=5^-x+1
x=-log_5(24)