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Can anyone help with this question? I found 144 but not sure if it’s correct. A 6-digit identification code is to be created as a sequence that contains each integer in the set {1, 2, 3, 4, 5, 6} exactly once. If all identification codes are possible except those containing even integers next to each other, how many different identification codes are possible?
If you take the values of option and solve then the value of p will 33.33 and if you take the values from option 2 then value of will be 20
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33.33 from both the options
Ayush1725
if 3p / 2q = r what is the value of p? (1) q*r = 50. (2) q = 10 and r = 5
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p = (2*q*r)/3..... Statement A gives q*r which is sufficient to find p.....Statement B gives values of q and r, which is also sufficient to find p. Both statements are sufficient, so the DS answer would be Option D.
That wouldn’t work as July has a range of 25.....Imagine this - Had June’s lower most been lower than July’s, then range would become June’s lowermost and July’s highest, which would be greater than 25.