It is given that N is a recurring decimal given by N = 0.abcabc (bar over last abc) where at most two of a, b, c are zero.
What is the smallest number which produces an integer, when multiplied by N?
Answers
Step-by-step explanation:
is given that N is a recurring decimal given by N = 0.abcabc (bar over last abc) where at most two of a, b, c are zero.
What is the smallest number which produces an integerdividing a polynomial by a polynomial a2 +7a+12 bya+4is given that N is a recurring decimal given by N = 0.abcabc (bar over last abc) where at most two of a, b, c are zero.
What is the smallest number which produces an integerdividing a polynomial by a polynomial a2 +7a+12 bya+4dividing a polynomial by a polynomial a2 +7a+12 bya+4is given that N is a recurring decimal given by N = 0.abcabc (bar over last abc) where at most two of a, b, c are zero.
What is the smallest number which produces an integerdividing a polynomial by a polynomial a2 +7a+12 bya+4is given that N is a recurring decimal given by N = 0.abcabc (bar over last abc) where at most two of a, b, c are zero.
What is the smallest number which produces an integer
Answer:
999
Step-by-step explanation: