reciprocal function
function mapping a number to its reciprocal
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reciprocal function
Summary
reciprocal function is an involution[1].
Key Facts
- reciprocal function's image is recorded as Hyperbole 1 sur x.png[2].
- reciprocal function's instance of is recorded as involution[3].
- reciprocal function's instance of is recorded as unary operation[4].
- reciprocal function's instance of is recorded as elementary function[5].
- reciprocal function's instance of is recorded as inverse[6].
- reciprocal function's instance of is recorded as power function[7].
- reciprocal function's instance of is recorded as Laurent polynomial[8].
- reciprocal function's instance of is recorded as homogeneous function[9].
- reciprocal function's instance of is recorded as rational function[10].
- reciprocal function's product or material produced is recorded as multiplicative inverse[11].
- reciprocal function's shape is recorded as equilateral hyperbola[12].
- reciprocal function's definition domain is recorded as set of real numbers without zero[13].
- reciprocal function's partial function domain is recorded as set of real numbers[14].
- reciprocal function's different from is recorded as multiplicative inverse[15].
- reciprocal function's different from is recorded as inverse function[16].
- reciprocal function's image of function is recorded as set of real numbers without zero[17].
- reciprocal function's defining formula is recorded as x \mapsto \frac{1}{x}[18].
- reciprocal function's defining formula is recorded as x \mapsto x^{-1}[19].
- reciprocal function's Google Knowledge Graph ID is recorded as /g/1224n5ts[20].
- reciprocal function's maintained by WikiProject is recorded as WikiProject Mathematics[21].
- reciprocal function's in defining formula is recorded as x[22].