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  1. To calculate the inverse of a function, swap the x and y variables then solve for y in terms of x.

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  2. 4. Find the inverse of each function. Then graph the function and its inverse. 17) −1( x) = −5 x − 5. −1( 1 x) = + 1. x. −1( f x) = 3 − x + 1 2.

  3. Inverse Relations. Find the inverse for each relation. { (1, -3), (-2, 3), (5, 1), (6, 4) } { (-5, 7), (-6, -8), (1, -2), (10, 3) }

  4. 10.3 Practice - Inverse Functions. State if the given functions are inverses. 1) g(x) = x5. − −. 3. f(x) = 5√. − −. x 3. 3) f(x) = −x −1.

  5. Linear Function Inverse. 1. inverse\:x 2. inverse\:x+5 3. inverse\:2x 4. inverse\:2x+36 5. inverse\:3x+26 6. inverse\:2x+3 7. inverse\:2x+1 8. inverse\:3x 9. inverse\:3x+2 10. inverse\:x+3.

  6. Inverse Functions and Relations. 2. {(0, –9), (5, –3), (6, 6), (8, –3)} Find the inverse of each function. Then graph the function and its inverse. 3. y = 4. 6. g(x) = 2x – 1 . 4. f(x) = 3x. 1. 7. h(x) = x . 5. f(x) = x + 2. 2. 8. 4. y = x + 2. 3. Determine whether each pair of functions are inverse functions. Write yes or no. 9. f(x) = x + 6 .

  7. INVERSE FUNCTIONS. 1A1f(x) = x + 5Express the inverse function f–1 in the f. A2g(x) = x – 5Express the inverse function g–1 in the f. ...A3h(x) = 2xExpress the inverse function h–1 in the f. ..A4xf(x) = 3Express the inverse function f–1 in the f. B1. g(x) = 2x + 5. Find g–1(x)