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Q: Is 4.3 with bar notation over the 3 a rational number?
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Related questions

Is -1.3 with bar notation a rational number?

Yes, it is.


Is 0.3 with a bar over it a rational number?

Yes. 0.3 with a bar over it is 1/3, which is a rational number.


Is 2.33 a rational number?

Yes, if there was a bar over the last 3, it would not be rational.


What is bar notation?

Bar notation is a decimal with a repeated number with a line on top of the repeated number. EX.) 4.23232323 would be 4.23 with a line over the 4.23. another... EX.) 5. 22222222222222 would be 5.22 with a line over the 5.22. Last one ... cut off after the second 7 put a line OVER the bolded 7 EX.) 7.907777777777 would be 7.9077 with a line over the 7.9077. that is bar notation :)


What is 0.98989898 for using bar notation?

It is 0.98 with a bar over the 98.


What is the bar notation of 0.765765765765?

0.765 with a bar over the 765.


Is 2.19 bar a rational number?

Yes it can be converted into a rational number. Let x = 2.19 bar then, 10x = 21.9 bar (equation 1) 100x= 219.9 bar (equation 2) (equation 2) - (equation 1)= 90x = 198 then x = 198/90 = 11/5 Thus 11/5 is the rational number form of 2.19 bar


Wirte 3.5030303.in raised bar notation?

it is 3.5030303 with a - or a bar over it.


What is 0.6734343434 in a bar notation?

It would be 0.6734 with a bar over the 34.


Is 6.25 with bar notation an irrational number?

No.


What is bar notation in math terms?

Bar notation in math terms means that in repeating decimals the line or bar placed over the digits that repeat like 3.666 the bar notation would go over all of the sixes because if the numbers are all the same you just draw the line over the first three numbers that repeat but if you have a number like 0.899899899 then you put the bar notation above the first pattern like .899 and take off the rest until it changes I know this answer is long but after you try it once it will stick with you.


What is 0.424242 repeating decimal using bar notation?

In bar notation, it is .42. The bar rests atop the 42.