Asked by manny
i have a follow up question for a previous post
How do you know 2B is (20 "+" B) and not (2 "x" B)
_______________________________________
to me this question does not make sense... it comes from a review packet for the SAT
_______________________________________
Q: If 299 is divisible by 2B, and B represents a positive digit, what is the value of B?
a.) 2
b.) 3
c.) 4
d.) 6
e.) 9
How do you know 2B is (20 "+" B) and not (2 "x" B)
_______________________________________
to me this question does not make sense... it comes from a review packet for the SAT
_______________________________________
Q: If 299 is divisible by 2B, and B represents a positive digit, what is the value of B?
a.) 2
b.) 3
c.) 4
d.) 6
e.) 9
Answers
Answered by
drwls
2B is not 20 + B, in general. They can only be equal if B=20.
299 is evenly divisible by the integers 13 and 23 only. If 2B is 13 or 23, B cannot be an integer. None of the multiple choices are correct.
299 is evenly divisible by the integers 13 and 23 only. If 2B is 13 or 23, B cannot be an integer. None of the multiple choices are correct.
Answered by
Count Iblis
From the original question (not posted here) it was clear that 2B means 20 + B here, because B was referred to aa a digit. Also, as drwls pointed out, the question doesn't make sense if 2B is interpreted as 2*B
As I replied below, from the fact that 23 is a divisor, you can read off that B = 3.
As I replied below, from the fact that 23 is a divisor, you can read off that B = 3.
Answered by
manny
got it!
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