A,B,C,D are 4 no.s. one of them is odd, one is even, one is a recurring decimal, one is an irrational sqr root of an odd no. AC divided by 6 gives an odd integer equal to BA while CD^2 gives an even integer to 5B. Find out the nature of the no.s
A-odd B-recurring decimal C-even D- irrational sqr root of an odd no.
A,B,C,D are 4 no.s. one of them is odd, one is even, one is a recurring decimal, one is an irrational sqr root of an odd no. AC divided by 6 gives an odd integer equal to BA while CD^2 gives an even integer to 5B. Find out the nature of the no.s
@Brooklyn AC and Ab are integers. Only D can be irrational. D^2is an odd integer and CD^2 is even. so C is even. Since AC/6 is odd, A is odd. B remains, so its recurring decimal.
A,B,C,D are 4 no.s. one of them is odd, one is even, one is a recurring decimal, one is an irrational sqr root of an odd no. AC divided by 6 gives an odd integer equal to BA while CD^2 gives an even integer to 5B. Find out the nature of the no.s
CD^2 - even integer - so D has to be sqr root as D^2 is odd, C will be even to give even integer 5B as AC is divisible by 6, A will be odd integer
A,B,C,D are 4 no.s. one of them is odd, one is even, one is a recurring decimal, one is an irrational sqr root of an odd no. AC divided by 6 gives an odd integer equal to BA while CD^2 gives an even integer to 5B. Find out the nature of the no.s CD^2 - even integer - so D has to be sqr root as D^2 is odd, C will be even to give even integer 5Bas AC is divisible by 6, A will be odd integer
But then if B is a recurring decimal, then how can BA be an integer?
A,B,C,D are 4 no.s. one of them is odd, one is even, one is a recurring decimal, one is an irrational sqr root of an odd no. AC divided by 6 gives an odd integer equal to BA while CD^2 gives an even integer to 5B. Find out the nature of the no.s CD^2 - even integer - so D has to be sqr root as D^2 is odd, C will be even to give even integer 5Bas AC is divisible by 6, A will be odd integer
I too did same... But I guess something went wrong... If B is recurring then how can 5B be an integer?
a, b will not be multiple of 3mod 8 =3so only those numbers whose square leaves remainder of 1... ,1 + 1(2) =3b =7 a = 43b = 17 a = 37b = 19 a = 35b = 31 a = 54 solutions?