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â x > 0 , Math.log ( x ) = ln ( x ) = the unique y such that ey = x \forall x > 0, \mathtt{\operatorname{Math.log}(x)} = \ln(x) = \text{the unique} ; y ; \text{such that} ; e^y = x
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Math.log(-1); // NaN, out of range
Math.log(0); // -Infinity
Math.log(1); // 0
Math.log(10); // 2.302585092994046
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function getBaseLog(x, y) {
return Math.log(y) / Math.log(x);
}
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