I need help understanding the forms and characteristics of exponentialandlogarithmic.
1. What are the general forms of function for exponentialandlogarithmic?
2. Please show a simple example of each exponentialandlogarithmicfunctions
3. What are at least four characteristics of graphical representation for each e
Plot the graphs of the following and identify the graph that represents the cooresponding functionsand justify your answer. Thank you!
2) y=log 2x (the 2 is subscript)
1. Explain the relevance and application of exponentialfunctions in real-life situations.
2. Explain the relevance and application of logarithmicfunctions in real-life situations.
3. Think of a real-life situation that can be represented by a logarithmic function, translate the situation to the function, and solve the
The pH of a solution is given by pH = -log x, where x represents
the concentration of the hydrogen ions in the solution,
in moles per liter.
Express answers in powers of 10
1. What is the hydrogen ion concentration of lemon juice.
2. What is the hydrogen ion con
With the exponential function e^x andlogarithmic function log x how do I graphically show the effect if x is doubled?
I need to also calculated the values for e^x and e^(2x) and plotted the values of e^x and e^(2x)
then I need to also calculated the values for log x and log 2x and plotted the values of log x and log 2x .
Please see the attached file for the fully formatted problems.
1. Convert the following equations into logarithmic form:
a. 9 = 4x
b. 3 = 6y
c. 5 = 7y
d. X = 9y
2. Convert the following equations into exponential form:
a. X = log3 6
b. -5 = log3 y
c. X = log4 y
d. 1000 = log5 Z
A. Convert to logarithmic equations. For example, the logarithmic form of "23 = 8" is "log2 8 = 3".
a) 16 3/2 = 64
b) ex = 5
B. Write the logarithmic equation in exponential form. For example, the exponential form of "log5 25 = 2" is "52 = 25".
a) log 3 27 = 3
b) log e 1 = 0
c) log 125 25 = 2/3
C. Use the
Using formula A=Pe^rt How long would it take to double your money if you start with a principle of 2000 at 8% interest with continuous compounding. Round to the nearest hundredth's place. 4000=2000e^.08(t), solve for t.