In the case of the given two indeterminate forms, the result could be any number. However, the resulting number can be enclosed in an interval.Using extended real numberUsing the extended real number system R ― [2], the intervals [ 0 , ∞ ] and [ − ∞ , 0 ] are allowed....
Thus, the value of the quotient (?)cannot be determined. The equation can not hold true since 0 times anything is 0. Thus, division by 0 is not defined. There’s no specific answer to this problem. Division by 0 is often represented by infinity (symbol: ). Infinity is not actually ...
However, since 0^0 is indeterminate we can also conclude that 0/0 is also indeterminate because I like to think that in some way 0^0 == 0/0. Just something to think about. So in truth both 0^0 and 0/0 can equal 1, 0, +/- inf...
What is infinity divided 0? One says definitively, thatinfinity/0 is "not" possible. Another states that infinity/0 is one of the indeterminate forms having a large range of different values. The last reasons that infinity/0 "is" equal to infinity, ie: Suppose you set x=0/0 and then ...
Is 0 0 undefined or infinity? Similarly, expressions like0/0 are undefined. But the limit of some expressions may take such forms when the variable takes a certain value and these are called indeterminate. Thus 1/0 is not infinity and 0/0 is not indeterminate, since division by zero is ...
}if(arg1.equals(CNInfinity)) {returnF.C2; }if(arg1.isComplexInfinity()) {returnF.Indeterminate; }if(arg1.isDirectedInfinity(F.CI) || arg1.isDirectedInfinity(F.CNI)) {returnarg1.negate(); } } IExpr negExpr = AbstractFunctionEvaluator.getNormalizedNegativeExpression(arg1);if(negExpr.isPresent...
Zero times infinity is what we call anindeterminate expression— an expression that, if you play with it enough, you could get to equal any number:1,2,−3712,0, even∞. For instance, suppose we did assume that0⋅∞=1. Then, we could exploit the absorbing properties of zero to show...
So in truth both 0^0 and 0/0 can equal 1, 0, +/- infinity thus they are all ambiguous and therefor they are called indeterminate! Kind of like Super Position within Quantum Mechanics – Quantum Physics! Pingback: Agustín Rayo's Argues for Zero (and mathematical platonism vs. nominalism...