Please complete the following 2 charts for the below six problems! Thank you SO SO much!

log . (3. + 5\f\f\f\f\fEXAMPLE (3x - 4)' f ( x) = 8 2 Original Process Inverse Process (starting Inverse Process (starting from x) from completed original) Starting Condition: X X (3x - 4) 8 Step 1 Multiply by 3 Add 8 (x+8) Add 8 (#$%&) - 8 + 8 Step 2 Subtract 4 Multiply by 2 2(x+8) Multiply by 2. (#$9%&) (2) Step 3 Square the number Take the square root Take the square root 2(x + 8 ) (31 - 4 )+ Step 4 Divide by 2 Add 4,2(x + 8) + 4 Add 4 3x - 4+ 4 Step 5 Subtract 8 Divide by 3 Divide by 3. #$ Ending Condition: (3x - 4) ,2(x + 8) +4 f% (-f (x). = x f (x) = - 8 f% ((x) = 2 The third column represents f%((f(x)) which means plug the entire original function in for x in the inverse: Essentially this monstrosity (which we showed in column 3 simplifies to just x): (3x -4 ) 20 2 - 8 + 81 +4 3Far each of the six functions on your function sheet, you need ta: A) Explain the order of operations of the function as applied to the variable (See the first column of the table as an example) B) Show the reverse order and inverse operations applied to the variable to create the inverse function (Second column of the table) C) Show how taking the inverse of the completed original function f%((f(x)) gets you back to the original condition x (see column 3 of the table) D) Pick 2 specific values of x and illustrate the inverse by plugging those values into f(x) and then taking that output and plugging that into f%1(x) you get back to the original input. This is not shown in the tables above. But you need to choose values that are in the domain of f(x), for instance if you were doing a sine function, you need to choose values of 'x' that are going to result in taking the sine of an angle between Tand 2 2 The blank table on the next page is for you to use to do your inverse functions make 6 of those. Use the 'Function Values' page to do part D. Starting Condition: Original Process Inverse Process (starting from x) Inverse Process (starting from completed original) Step 1 Step 2 Step 3 Step 4 Step 5 Ending Condition: Function Values Tables: f (x) = f%((x) = Choose a specific value to use as an input (a): f(a) = a = Show all steps to calculate f(a): Plug f(a) value into f%((x) and show all steps that should lead to the fact that f% (-f(a). = a