plz I want ONLY ANSWERS no NEED FOR EXPLANATION also plz write the answers on NEXT TO QUESTIONS ON THE PICTURES THAT I SUBMITTED.

plz I want ONLY ANSWERS no NEED FOR EXPLANATION also plz write the answers on NEXT TO QUESTIONS ON THE PICTURES THAT I SUBMITTED.

plz I want ONLY ANSWERS no NEED FOR EXPLANATION also plz write the answers on NEXT TO QUESTIONS ON THE PICTURES THAT I SUBMITTED.

The inverse of a function undoes or reverses the process of a function. As an example, consider a function f that adds 5 to each input value. We dene this function process with the formula x) = m + 5 and see that the output of f is always 5 greater than the value of :13. A function that undoes or reverses the process of f is said to be the inverse function of f , provided the inverse relation meets the criteria that that each input value of the inverse function corresponds to exactly one output value. Consider inputting 6 into f. Preforming the process of f (adding 5 to the input value) generates an output value of 11. The inction h is the reverse process of f. a. Fill in the following table to represent the corresponding values of Mu), given that the function h. subtracts 5 from each value of its input variable, u. b. Use the above tables to determine the value of each of the following. i. h(f(0}) = :| Preview ii. h(f(1.5)) : :] Preview iii. h(f(10)) = :| Preview iv. f(h(15)) = :| Preview v. f(h(6.5)) = :] Preview c. Dene the function it that subtracts 5 from each value of its input variable, u. : Preview Submit We observe that the process of h undoes the process of f, and the process of f undoes the process of h. We can also verify that h undoes the process of f and that f undoes (or reverses) the process of h. When composing or chaining together a function and its inverse function, the original input value is mapped back to itself. Thus, h(f(a:)) : :r, and f(h.['u)) : it. We verify this for the current example (where f(:L') : e + 5 and Mn) : 'u 5: h(f(ar)) = at) - 5 h(f(w)} = (v: + 5) e 5 h(f(:n}) = n+5r 5 h(f(x}) = m and f(h(u)} = M\") + 5 f(h(u)} = (u - 5) + 5 f(h(u}) = u r 5 + 5 f(h(u}) = u A function h is said to be the inverse of a function f if h. reverses the process of f. In order to communicate that h is the inverse of f we can replace the function name it with f 7 1 (read as \"f inverse\"). So the function f 7 1 reverses the process of function f. In the above example we could replace the function name It that undoes the process of f with f 7 1. Determine which of the following statements are true. Select all that apply. [1 If the function 3' reverses the process of a function y, then 3' = g 7 1. C] The equation 1' 7 1 (f (33)} = m conveys that composing a function and its inverse function returns the value of the original input. . . . . 1 C] The lnction f 7 1 15 read as f inverse and can also be written as 7. Submit Question 2. Points possible: 2 \"mm Unlimited attempts. Message instructor about this question Post this question to forum A rocket is launched upward from a launching pad and the Jnction h deteimines the rocket's height above the launching pad (in miles) given a number of minutes t since the rocket was launched. a. What does the equality M5} = 591 convey about the rocket in this context? Select all that apply. C] The rocket is 5 miles above the ground 591 minutes after the rocket was launched. [1 The rocket travels 591 miles every 5 minutes. [1 The rocket is 591 miles above the ground 5 minutes after the rocket was launched. C] The rocket is currently 591 miles above the ground. b. What does the equality h _ 1 (805) : 9 convey about the rocket in this context? Select all that apply. m The rocket travels 805 miles every 9 minutes. m The rocket is currently 805 miles above the ground. [7 If the rocket is 9 miles above the ground, 805 minutes have elapsed since it was launched. C] If the rocket is 805 miles above the ground, 9 minutes have elapsed since it was launched. Submit