Difference between revisions of "8A F11 Q2"
Jump to navigation
Jump to search
Line 19: | Line 19: | ||
|- | |- | ||
|Replace any occurrence of x by 5, so <math>f(5) = \log_3(5 + 3) - 1 = \log_3(8) - 1</math> | |Replace any occurrence of x by 5, so <math>f(5) = \log_3(5 + 3) - 1 = \log_3(8) - 1</math> | ||
+ | |} | ||
+ | |||
+ | {| class = "mw-collapsible mw-collapsed" style = "text-align:left;" | ||
+ | ! Final Answer: | ||
+ | |- | ||
+ | |<math> \log_3(8) - 1</math> | ||
|} | |} |
Revision as of 01:13, 26 March 2015
Question: Find f(5) for f(x) given in problem 1.
Note: The function f(x) from problem 1 is:
Foundations |
---|
How would you find f(5) if f(x) = 2x + 1 instead? |
Answer: we replace every occurrence of x with a 5. So f(5) = 2(5) + 1 = 11 |
Solution:
Step 1: |
---|
Replace any occurrence of x by 5, so |
Final Answer: |
---|