SOLUTION: using base 2 logarithms solve the following equation
x-3
5 =32
Algebra.Com
Question 750553: using base 2 logarithms solve the following equation
x-3
5 =32
Answer by stanbon(75887) (Show Source): You can put this solution on YOUR website!
using base 2 logarithms solve the following equation
x-3
5 =32
(x-3)log2(5) = log2(32)
---------------------------
(x-3)log2(5) = 5
x-3 = 5/log2(5)
----
x = [5/log2(5)] + 3
----------------------
Cheers,
Stan H.
RELATED QUESTIONS
Solve the following equation by using properties of logarithms: 5^x=9
Thanks! (answered by lynnlo)
Complete the following steps to solve the logarithmic equation:
log(base 5) (x + 5) +... (answered by MathLover1)
This one is really stumping me... Havent got into the ln function yet, only using log... (answered by Alan3354)
I must solve the following equation by using properties of logarithms:
e^(x-1)-5=5... (answered by josgarithmetic)
help me solve these please
approximate the folllowing logarithms to 3 d.p;
a)log base (answered by ewatrrr)
Solve for X:
9 ^(-x-3) = 14 ^(-4x)
Write the exact answer using base-10... (answered by htmentor)
Solve for x.
6^(-7x)=17^(-x-3)
Write the exact answer using base-10 logarithms (answered by lwsshak3)
solve for x
3^(x-7)=14^(2x)
write the exact answer using base-10... (answered by Alan3354,tommyt3rd)
How do you combine the following logarithms: 2(log(base 5)X + 2log(base 5)4 - 3log(base... (answered by josmiceli)