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if x to the power 0 is , then what is the value of 0 to the power 0.

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anything to power is 1 it will be 1.0
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Any valued thing with power zero is one , and you can give any power to zero will be zero ....same applied in working skills too,,,The person with best attitude will always have minimum value, but person with zero attitude , add any trainings , skills , and knowledge power will have zero output ,this...
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Any valued thing with power zero is one , and you can give any power to zero will be zero ....same applied in working skills too,,,The person with best attitude will always have minimum value, but person with zero attitude , add any trainings , skills , and knowledge power will have zero output ,this is what is applied during interview, and selection of right candidate for job .... read less
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The problem is similar to that with division by zero. No value can be assigned to 0 to the power 0 without running into contradictions. Thus 0 to the power 0 is undefined!
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The discussion of 0to the power 0 is very old. Euler argues for 0^0 = 1 since a^0 = 1 for a not equal to 0 . The controversy raged throughout the nineteenth century. According to some Calculus textbooks, 0^0 is an "indeterminate form." This means that depending on the context where 0^0 occurs, you...
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The discussion of 0to the power 0 is very old. Euler argues for 0^0 = 1 since a^0 = 1 for a not equal to 0 . The controversy raged throughout the nineteenth century. According to some Calculus textbooks, 0^0 is an "indeterminate form." This means that depending on the context where 0^0 occurs, you might wish to substitute it with 1, indeterminate or undefined/nonexistent. As a rule of thumb, one can say that 0^0 = 1 , but 0.0^(0.0) is undefined, meaning that when approaching from a different direction there is no clearly predetermined value to assign. For further, some of the best and useful References : Knuth. Two notes on notation. (AMM 99 no. 5 (May 1992), 403-422). H. E. Vaughan. The expression ' 0^0 '. Mathematics Teacher 63 (1970), pp.111-112. Louis M. Rotando and Henry Korn. The Indeterminate Form 0^0 . Mathematics Magazine, Vol. 50, No. 1 (January 1977), pp. 41-42. L. J. Paige. A note on indeterminate forms. American Mathematical Monthly, 61 (1954), 189-190; reprinted in the Mathematical Association of America's 1969 volume, Selected Papers on Calculus, pp. 210-211. Baxley & Hayashi. A note on indeterminate forms. American Mathematical Monthly, 85 (1978), pp. 484-486. Robert S. Fouch. On the definability of zero to the power zero. School Science and Mathematics 53, No. 9 (December 1953), pp. 693-696. read less
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public static void main(String args) { int x=0; int y=0; double z=Math.pow(x, y); System.out.println(z); } Output : 1.0
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undefined
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No value can be assigned to 0 to the power 0 without running into contradictions. Thus 0 to the power 0 is undefined!
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