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Summary Of: Inverse function

then its inverse function converts degrees Fahrenheit to degrees Celsius... An inverse function would tell us which child was born in a given year... an inverse function uniquely identifies the input... If an inverse function exists for a given function... The inverse function theorem can be generalized to functions of several variables...

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A function ƒ and its inverse ƒ–1. Because ƒ maps a to 3, the inverse ƒ–1 maps 3 back to a. | | mathematics | function | composition | Celsius | Fahrenheit | If ƒ maps X to Y, then ƒ–1 maps Y back to X. | | domain | set | range | inverse relation | injection | surjection | square | square root | principal square root | single-valued | principal square root | calculus | codomain | subset | onto | surjection | if and only if | bijection | composition of functions | identity function | category theory | morphism | multiplicative inverse | trigonometric | hyperbolic | exponent | dynamical systems | iterated functions | derivative | trigonometry | inverse trigonometric function | arcsine | cosecant | inverse relation | invertion of relations | involution | The inverse of g o ƒ is ƒ–1 o g–1. | | identity function | involution | calculus | real numbers | formulas | horizontal line test | trigonometric functions | inverse trigonometric functions | The graphs of y = ƒ(x) and y = ƒ–1(x). The dotted line is y = x. | | reflecting | continuous function | increasing or decreasing | maxima or minima | derivative | differentiable | inverse function theorem | chain rule | inverse functions and differentiation | Jacobian | matrix | invertible | matrix inverse | The square root of x is a partial inverse to ƒ(x) = x2. | | restricting | multivalued function | The inverse of this cubic function has three branches. | | cubic function | local extrema | cubic function | The arcsine is a partial inverse of the sine function. | | arcsine | sine | trigonometric functions | sine function | integer | arcsine | principal value | retraction | section | axiom of choice | image | subset | fiber | level set | Inverse trigonometric function | Logarithm | Inverse function theorem | Inverse functions and differentiation | Inverse relation | Inverse element | ISBN 978-0534393397 | Categories | Basic concepts in set theory | Inverse functions | Functions and mappings |
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