SOLUTION: Rewrite the logarithmic equation log(10) (3)=04771 as a exponential equation by using the definition of the logarithm
Algebra.Com
Question 202937: Rewrite the logarithmic equation log(10) (3)=04771 as a exponential equation by using the definition of the logarithm
Answer by Earlsdon(6294) (Show Source): You can put this solution on YOUR website!
Rewrite as an exponential equation:
The definition is:
"The logarithm of a number (it's 3 here) is the power (this is the 0.4771) to which the base (that's 10) must be raised to equal that number"
RELATED QUESTIONS
Rewrite the following exponential equation as a logarithmic equation.... (answered by josmiceli,MathTherapy)
a. Rewrite log downward exponient 3 81 = 4 as an exponential equation.
b. Rewrite (answered by Alan3354)
To solve the equation Log base 3 (x)- log base 3(x-2)=1 first rewrite the left side of... (answered by josgarithmetic)
. a. Rewrite l〖log〗_3 81=4 as an exponential equation.
b. Rewrite... (answered by Alan3354)
Solve the equation by rewriting the exponential expression using the indicated logarithm.
(answered by josgarithmetic,Edwin McCravy)
Complete the following steps to solve the logarithmic equation:
log(base 5) (x + 5) +... (answered by MathLover1)
Solve log(3x+1) - log(2x+3) = log 2 by graphing. Then solve the equation by using the... (answered by fractalier)
Rewrite the logarithmic equation as an exponential equation. (Assume
u > 0.)
log7 u =... (answered by ikleyn)
Rewrite the following equation as a single logarithm
2log(x+3)+ 3log(x-7)- 5log(x-2)-... (answered by stanbon)