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number properties
Source: Beat The GMAT — Problem Solving |
Use spoiler for explanations. 
Getting defeated is just a temporary notion, giving it up is what makes it permanent.
https://gmatandbeyond.blogspot.in/
https://gmatandbeyond.blogspot.in/
I agree with the answer given above, but I disagree with the analysis.
The question:
M is a 3-digit positive integer, and the product of the three digits is 144. What is the unit's digit of M when M has the least value?
(A) 2
(B) 4
(C) 6
(D) 8
(E) 9
Well, there are a few different ways to make a product of 144 from three single-digit integers, including 144 = [spoiler]4*4*9[/spoiler], 144 = [spoiler]4*6*6[/spoiler], or 144 = [spoiler]2*8*9[/spoiler]. Because 2 is a possible choice of digit, the smallest value of M has to have 2 as the hundreds digit.
Given a hundred digit of 2, the other two digits must be 8 and 9. To make the number as small as possible, the order has to be: 289.
Thus, the units digit is 9 --- Answer Choice = E.
I hope sam2304 and others appreciate that I spoilered the bejeebers out of this response. BTW, sam2304, I like the fact that the number in your screenname is a perfect square -- 48^2 = 2304.
Please let me know if any one has any questions on my analysis.
Mike
The question:
M is a 3-digit positive integer, and the product of the three digits is 144. What is the unit's digit of M when M has the least value?
(A) 2
(B) 4
(C) 6
(D) 8
(E) 9
Well, there are a few different ways to make a product of 144 from three single-digit integers, including 144 = [spoiler]4*4*9[/spoiler], 144 = [spoiler]4*6*6[/spoiler], or 144 = [spoiler]2*8*9[/spoiler]. Because 2 is a possible choice of digit, the smallest value of M has to have 2 as the hundreds digit.
Given a hundred digit of 2, the other two digits must be 8 and 9. To make the number as small as possible, the order has to be: 289.
Thus, the units digit is 9 --- Answer Choice = E.
I hope sam2304 and others appreciate that I spoilered the bejeebers out of this response. BTW, sam2304, I like the fact that the number in your screenname is a perfect square -- 48^2 = 2304.
Please let me know if any one has any questions on my analysis.
Mike
Magoosh GMAT Instructor
https://gmat.magoosh.com/
https://gmat.magoosh.com/
Great observation Doc !!Mike@Magoosh wrote:BTW, sam2304, I like the fact that the number in your screenname is a perfect square -- 48^2 = 2304.
Anil Gandham
Welcome to BEATtheGMAT | Photography | Getting Started | BTG Community rules | MBA Watch
Check out GMAT Prep Now's online course at https://www.gmatprepnow.com/
Welcome to BEATtheGMAT | Photography | Getting Started | BTG Community rules | MBA Watch
Check out GMAT Prep Now's online course at https://www.gmatprepnow.com/













