how can i know that any rational number that cannot be represented as terminating decimals?
when you divide a number,if certain digit gets repeated again n again,then its repeating decimal,which can not be terminated...like 1/3 = 0.333333333333333333 and 3 keeps on repeating it can not be terminated got it?
so -4/25 is terminating or not
-4/25=-0.16
it isnt at 6 it ends,you dont need to divide it anymore because the remainder is 0 when you dont get remainder 0 then its non terminating
3/7=0.428571428 so what can we say about it
still non terminating,as 428571 is getting repeated again?
so if we are getting 0.636363 then its non terminating?
yes if u r nt getting remainder 0 then its non terminating certain series of numbers or just a numner gets repeated
number*
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