Why Is 9 9999999 Etc Equal To 10 Quora We would like to show you a description here but the site won’t allow us. In this case the definition is that you are taking the limit of $.9$, $.99$, $.999$, $.9999$, etc. 9.9999999 but 10 the natural number, where natural numbers are.
Why Is 9 9999999 Etc Equal To 10 Quora This is an infinite geometric series, where the first term is 9 10 and the ratio is 1 10. the sum of an infinite geometric series where the ratio is between 1 and 1 is a (1 r), where a is the initial term and r is the ratio. using substitution, (9 10) (1 1 10) = (9 10) (9 10) = 1 using transitive property, 0.999… = 1. Let's look at what we know. .3 repeating .3 repeating .3 repeating=0.9 repeating, 0.3 repeating = 1 3, 1 3 1 3 1 3=1, 1 is not equal to 0.9repeating, so one of the assumptions cannot be true. my theory is that a repeating number is a failed attempt to express a concept in decimal form that cannot be expressed in a decimal form and that 1 3. The results of the analysis showed that while 9.99 and 10 are very close in value, they are not equal. 9.99 is slightly less than 10, with a difference of 0.01. what factors contribute to the misconception that 9.99 equals 10? this misconception may arise due to the use of rounding in everyday situations, where 9.99 is often rounded up to 10. Is it possible to explain that 9.999 = 10 in a way that convinces 99.999 % of all the people in the audience? with the help of some clueless participan.
9 999 Really Is Equal To 10 Youtube The results of the analysis showed that while 9.99 and 10 are very close in value, they are not equal. 9.99 is slightly less than 10, with a difference of 0.01. what factors contribute to the misconception that 9.99 equals 10? this misconception may arise due to the use of rounding in everyday situations, where 9.99 is often rounded up to 10. Is it possible to explain that 9.999 = 10 in a way that convinces 99.999 % of all the people in the audience? with the help of some clueless participan. Put it this way, for all practical purposes, the value is so close to 1 that it might as well be considered 1. even if you try to measure a vast distance as a multiple of .9999 , you'll get to a point in calculation where the continued calculation of 9s into the formula will output a level of precision too small to matter. #0.9999 . . . = 9 10 9 10^2 9 10^3 9 10^4 * * * # this is a geometric series with #a=9 10# and #r = 1 10# , so the sum is #a (1 r) = (9 10) (1 1 10) = (9 10) (9 10) = 1#.
9 99999 Really Is Equal To 10 Why 9 99999 10 Manoj Rajera Put it this way, for all practical purposes, the value is so close to 1 that it might as well be considered 1. even if you try to measure a vast distance as a multiple of .9999 , you'll get to a point in calculation where the continued calculation of 9s into the formula will output a level of precision too small to matter. #0.9999 . . . = 9 10 9 10^2 9 10^3 9 10^4 * * * # this is a geometric series with #a=9 10# and #r = 1 10# , so the sum is #a (1 r) = (9 10) (1 1 10) = (9 10) (9 10) = 1#.
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