Exponential Functions Intro to Properties of Common Logarithms

Exponential Functions Intro. to Properties of Common Logarithms Natural Logarithms 100 100 100 200 200 200 300 300 300 400 400 400 500 500 500

In exponential decay, the value of the base is between these two numbers

What is 0 and 1?

In exponential growth, the value of the base is _____

What is greater than 1?

The simplified form of

What is 15, 625?

The solution of 2 2 x+11 = 128

What is – 2 ?

The solution of 36 5 c = 216 2 c - 8

What is -6 ?

Evaluate log 216

What is 4?

Evaluate log 5 1 125 1

What is -3

The solution of log 9 x = 3

What is 729?

The solution of logb 196 = 2

What is 14?

The solution of 2 log 11 (c – 15) = log 11 (2 c)

What is 5? (-3 is excluded)

The solution of log 5 3 + log 5 x = log 5 99

What is 33?

The solution of log 3 a - log 3 7 = log 3 5

What is 35 ?

The solution of 2 log 7 5 – 1 log 7125 = log 7 x 3

What is 5?

The solution of log 4 n - ¼ log 4 16 = ½log 4 49

What is 14?

The solution of 2 log 6 (c + 2) + log 6 2 = 2

What is 4 and -4?

The base of common logarithms?

What is 10?

Evaluate to 4 decimal places log 28

What is 1. 4472?

Evaluate using the change of base formula (round to 4 decimal places) log 726

What is 1. 6743?

The solution of x 9 = 73 (rounded to 4 decimal places)

What is ? 1. 9527

The solution of 5 w+3 = 17 (rounded to 4 decimal places)

What is -1. 2396?

The base of natural logarithms

What is e?

The approximate value of e

What is 2. 718?

The abbreviation used for natural logarithms

What is ln?

The solution of x 3 e + 1 = 5 (round to 4 decimal places)

What is 0. 2877?

The solution of ln(x – 7) = 2 (round to 4 decimal places)

What is 14. 3891?