How to Solve Logarithmic and Exponential Equations with Different Bases: Step-by-Step Tutorial

preview_player
Показать описание
Рекомендации по теме
Комментарии
Автор

Thanks for taking the time to really teach this God bless you the more with wisdom to teach others in JESUS name.Amen.

kennethokoro
Автор

Thank u for vid! It help me practice logarithm

Matt-iypr
Автор

In this particular equation since + 5/3 appears on both the right and left side, the value of the log is 0 which means x - 1 =1 and x = 2

basilrex
Автор

It actually makes me chuckle watching this, how cute

BobBob-uvfq
Автор

The given expression comes to x=2 after change' of base law, cancellation and exponential form

ganeshdas
Автор

log 8 32 + log 2 (x-1) = 5/3
log 8 32 = log 2 32
= 5/3
log 2 8
So log 2 (x-1) = 5/3 - 5/3 = 0
So log 2 (x-1) = 0
Therefore x= 2 since 2^0= 1 and for x-1 to equal 1 then x, must = 2
as x-1= 1, x must= 1+1= 2
Answer x =2
note that since log 8 32 also =5/3, then log 2 (x-1)=0, therefore the argument
'(x-1)' must = 1 therefore x must =2, so answer again 2

devondevon
Автор

No need. 8 min for this. 8^y=32 2^3y=2^5 3y=5 y=5/3 then substitute. Log2(x-1)=5/3 - 5/3 log2(x-1)=0 2^0= x-1 x=1+1 x=2

itsahmd