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19 Jul 2020, 22:43
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Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
95%
(hard)
Question Stats:
35% (01:52) correct
65%
(02:07)
wrong
based on 93
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If A and B are single digits and their sum is a multiple of 5, what is the value of A+B?
(1) The 2-digit number AB is a multiple of 3.
(2) A is a multiple of 9.
(1) The 2-digit number AB is a multiple of 3.
(2) A is a multiple of 9.
19 Jul 2020, 22:52
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chetan2u
\((a+b)_{max} = 9+9 = 18\)
i.e. a+b can be {5, 10, 15}
Question: a+b =?
Statement 1: The 2-digit number AB is a multiple of 3.
A number is divisible by 3 only if the sum of the digits is divisible by 3
Now, sum must be a multiple of 5 less than 18 and sum must be a multiple of 3 i.e. a+b can be only 15
i.e ab = {69, 78, 87, 96}
But a+b for all combinations = 15 hence
SUFFICIENT
STatement 2: a = 9
b may be 1 or 7 both for sum a+b to be a multiple of 5 hence
NOT SUFFICIENT
ANswer: Option A
Archit3110
Updated on: 20 Jul 2020, 09:50
Originally posted by Archit3110 on 19 Jul 2020, 23:34.
Last edited by Archit3110 on 20 Jul 2020, 09:50, edited 2 times in total.
Last edited by Archit3110 on 20 Jul 2020, 09:50, edited 2 times in total.
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chetan2u
given
A&B are single digits and possible sum which is multiple of 5 ; 5,10,15 as max sum of single digits can be 18 ; 9+9 sible
target A+B
#1
The 2-digit number AB is a multiple of 3.
possible ; 15 ; (3*5) sum 8 sufficient
#2
A is multiple of 9
A being 9 we have ( 9,1) ;( 9,6) ;
insufficient
OPTION A ;
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