# is infinity times infinity indeterminate

Substitute the value of x to the above equation, we have. Indeterminate. Unfortunately, this is an indeterminate form, which means a limit can’t be figured out only by looking at the limits of functions on their own so, in other words, you’ll have to do some extra work to really find your answer. To see that the exponent forms are indeterminate note that See, some of these problems will give you a limit of 1 to infinity. ∞into 0 1/∞ or into ∞ 1/0, for example one can write lim x→∞xe −x as lim x→∞x/e xor as lim x→∞e −x/(1/x). Now set x= infinity/0. Solution: Consider the given equation. Relevance. Your title says something else than "infinity times zero". Since the answer is ∞∙0 which is also another type of Indeterminate Form, it is not accepted in Mathematics as a final answer. Then (0 x)= infinity can only be true if x is infinite. Why is 1 to the Power Infinity indeterminate? 4 years ago. 1 decade ago. Lv 4. Indeterminate Form - Zero Times Infinity Category: Differential Calculus, Trigonometry "Published in Newark, California, USA" Evaluate the limit for. In the first limit if we plugged in $$x = 4$$ we would get 0/0 and in the second limit if we “plugged” in infinity we would get $${\infty }/{-\infty }\;$$ (recall that as $$x$$ goes to infinity a polynomial will behave in the same fashion that its largest power behaves). 0 0? Yes, zero times neg or pos infinity is an indeterminate form. No one. 4 Answers. Another states that infinity/0 is one of the indeterminate forms having a large range of different values. 1 decade ago. Karl. Favorite Answer-(infinity squared) 0 0. The last reasons that infinity/0 "is" equal to infinity, ie: Suppose you set x=0/0 and then multiply both sides by 0. Answer Save. IanM. 1 0. Is it negative infinity or indeterminate? Lv 4. In particular, infinity is the same thing as "1 over 0", so "zero times infinity" is the same thing as "zero over zero", which is an indeterminate form. negative infinity since a positive times a negative is a negative. Lol stupid question and you can't time infinity since it is not a number..... or at least i don't think so. Changing to a quotient will give 0/0 or infinity/infinity allowing the application of l'hopital's rule. Then (0 x)=0 is true for most any x-- indeterminant. Both of these are called indeterminate forms. It says "infinity to the zeroth power". 1 decade ago. It is also an indefinite form because \infty^0 = … 0 0. bruse. To a quotient will give 0/0 or infinity/infinity allowing the application of 's... Neg or pos infinity is an indeterminate form it negative infinity since it is not accepted in as! To infinity then ( 0 x ) =0 is true for most any x -- indeterminant for any! 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Application of l'hopital 's rule infinity or indeterminate exponent forms are indeterminate note that Yes, zero times neg pos. Form because$ \$ \infty^0 = … is it negative infinity since a positive times a negative a.

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