Prove that if there is rational no. in the form of m/n where n is not equal to zero then the no. of digits after the decimal in the decimal representation of that rational number is equal to n - 1 where n is the value of denominator.NEED DETAILED ANSWERS.AUTHENTICATE ANSWER WILL BE MARKED THE BRAINLIEST.PLS HELP
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Firstly,we should discuss how to identify a rational number so
1.A rational no. is always terminating,repeating or non-term. repeating.
2.its denominator always has a number which come after 0 so -1 can nt be deno. but 1,2,3...can be...and a deno.never has the x as deno.
3.it always has aperfect square.eg root25=5
1.A rational no. is always terminating,repeating or non-term. repeating.
2.its denominator always has a number which come after 0 so -1 can nt be deno. but 1,2,3...can be...and a deno.never has the x as deno.
3.it always has aperfect square.eg root25=5
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