Section 7.1
Section 7.2
Section 7.3
Section 7.4
Section 7.5
100

The domain of all logarithmic functions

what is {x|x>0, xeR}

100

log7 343 = 3 as an exponential 

what is 73 = 343
100

3 log 7 as a single logarithm 

what is log 343

100

Solve for x: 3x = 7

what is 1.77

100

this type of regression models a functions that increased rapidly at the start, and slows down over time

what is logarithmic 

200

The a value of an increasing logarithmic function

what is a > 0

200

62 = 36 as a logarithm  

what is log6 36 = 2

200

log 3 + log 2 as a single logaritim

what is log 6

200

solve: 2x+1 = 3

what is 0.585

200

this type of regression starts off slow, and increases very rapidly 

what is exponential 

300

The base of ln x

what is e

300

What is the pH of a solution if x = 0.0001995

Recall: pH = -log x

what is 3.7

300

simplify 1/2 log 16

what is log 4

300

solve: 4(3x) = 24

what is 0.815

300

a logarithmic regression is given by the equation:

y = 72.856 + 54.32 ln x

determine the values of a and b 

what is a = 72.856

b = 54.32

400

A logarithmic function that goes from Q2 - Q1 has a ____ a value

what is negative 
400

Evaluate:  log1/2 512

what is x = -9

400
evaluate: log2 72 - log2

What is 3

400

the value of log4 27

what is 2.378

400

a logarithmic regression was performed on a calculator yielding the following values:

a=3578

b=-8076

what is the equation of the regression function 

what is y = 3578 - 8076 ln x

500

Predict the x-intercept, y-intercept, domain, range, end behavior for the function y = -7 ln x

What is (1,0), None, x>0, y e R, Q4 - Q1

500

The sound level of a gasoline car idling is 60 dB, what i the intensity of the sound waves, in W/m2

Recall: B = 10(log I + 12)

10-6 or 0.000001 W/m2

500

2 log A - log B + log C as a single logarithm

what is log (A2C/B)

500

If the equation for radioactive decay is A = A0 (1/2)t/15 and the initial amount is 300 mg, and t represent time in years, how long will it take to decay to 100?

what is 23.8 years

500

A logarithmic regression of a set of data yielded the function: y = 48.76 - 8.357 ln x 

find x when y = 10

what is 2.85