Build Your Logarithms Skills with Engaging Lessons and Exercises

Solve the equation and find the exact solution:
$\log b a s e 2 (\log b a s e 3 (\log b a s e 4 (x))) = 0$

EunoR 2021-01-13

Which equation is equivalent to $\log y = 2 x + 1$ ?
(A) $y = 10 (100)^{x}$
(B) $y = 10^{x}$
(C) $y = e^{2} x + 1$
(D) $y = e^{2}$

Dolly Robinson 2021-01-10

Solve $\log 4 (x + 3) + \log 4 (2 - x) = 1$

a2linetagadaW 2021-01-05

Solve for x. $\log 7 (x + 6) = 0$

Reeves 2020-12-25

Write a single logarithm. $2 \ln x + \frac{1}{3} \ln (x - 5)$

Yulia 2020-12-06

Use the logarithmic differentiation of the following. $f (x) = x^{x}$

aortiH 2020-12-03

Solve below log Equation, this equation came with different bases: $\log 2 (x + 2) - 3 \cdot \log 8 (x + 3) = 2$

shadsiei 2020-11-27

If $\log 3 = A and \log 7 = B$ , find
$\log_{7} 9$
in terms of A and B.

sanuluy 2020-11-22

$\ln (n^{2} + 12) = \ln (- 9 n - 2)$

Tobias Ali 2020-11-14

$\log 8 (28 k - 20) + 15 = 18$

FobelloE 2020-11-08

Solve for x $1200 {(1.03)}^{x} = 800 {(1.08)}^{x}$

Jaya Legge 2020-11-02

Solve the equations and inequalities: $\frac{2^{x}}{3} \leq \frac{5^{x}}{4}$

Aneeka Hunt 2020-10-20

Condense them to the same base before solving for x $\log 16 (x) + \log 4 (x) + \log 2 (x) = 7$

Cheyanne Leigh 2020-10-19

$\log (x + 5) - \log (x - 3) = \log 2$

Finding logarithms questions and answers online is always pure luck, especially if these are provided with detailed answers to questions. This is exactly what you can find below regardless of your practical application, college course, or complexity. These logarithms questions are related to higher education courses, which is why they will help you find the answers to what you currently have. When you deal with logarithmic equations you are approaching an exponential equation where the variable appears in an exponent as it’s in (log b (bx) = x. It also shows that the logarithmic graph equation can be represented as well.

Solve the equation and find the exact solution:
$\log b a s e 2 (\log b a s e 3 (\log b a s e 4 (x))) = 0$

Which equation is equivalent to $\log y = 2 x + 1$ ?
(A) $y = 10 (100)^{x}$
(B) $y = 10^{x}$
(C) $y = e^{2} x + 1$
(D) $y = e^{2}$

Solve $\log 4 (x + 3) + \log 4 (2 - x) = 1$

$\ln (\ln x) = 2$

Solve for x. $\log 7 (x + 6) = 0$

Write a single logarithm. $2 \ln x + \frac{1}{3} \ln (x - 5)$

Use the logarithmic differentiation of the following. $f (x) = x^{x}$

Solve below log Equation, this equation came with different bases: $\log 2 (x + 2) - 3 \cdot \log 8 (x + 3) = 2$

$\log 5 \cdot 5^{4}$

$\log 3 (\frac{1}{9})$

$\log_{6} x (x + 5) = 2$