Latest Infosys Aptitude Question SOLUTION: SEND+MORE=MONEY what is the value of M+O+N+E+Y?

SEND 9567
MORE 1085
----- -----
MONEY 10652
SO M+O+N+E+Y =1+0+6+5+2=14

Two digit maximum addition is (9+9) 18,
Since carry is there as letter M. Therefore M has to be 1(M=1).

Now S+M has to be greater than 10(it can be 10,11,12,...18).Since M=1
S+M will not exceed greater than 11 including carry on S(0 or 1).
Therefore O=0

Now to get carry as 1, S must be either 9 or 8, but carry may be there on
S (0 or 1).

Now E+O(Since O=0) will come E, but we want it different.
Therefore on E there is carry as 1.

Now N+R must be greater than 10, Therefore (carry (0 or 1)+N+R)=E
carry+E+1+R=E. Therefore R=8

And S must be then 9.

D+E greater than 10
Therefore D=7 and E=5, and N=E+1=6, and y=2

Therefore M=1, N=0, N=6, E=5, Y=2.

Ans=14

plz explain, how did u write numbers to alphabets.

S E N D
+ M O R E
------------
M O N E Y
We see at once that M in the total must be 1, since the total of
the column SM cannot reach as high as 20. Now if M in this
column is replaced by 1, how can we make this column total as
much as 10 to provide the 1 carried over to the left below?
Only by making S very large: 9 or 8. In either case the letter O
must stand for zero: the summation of SM could produce only
10 or 11, but we cannot use 1 for letter O as we have already
used it for M.
If letter O is zero, then in column EO we cannot reach a total
as high as 10, so that there will be no 1 to carry over from this
column to SM. Hence S must positively be 9.
Since the summation EO gives N, and letter O is zero, N must
be 1 greater than E and the column NR must total over 10. To
put it into an equation: E + 1 = N
From the NR column we can derive the equation: N + R + (+
1) = E + 10
We have to insert the expression (+ 1) because we don’t know
yet whether 1 is carried over from column DE. But we do
know that 1 has to be carried over from column NR to EO.
Subtract the first equation from the second: R + (+1) = 9
We cannot let R equal 9, since we already have S equal to 9.
Therefore we will have to make R equal to 8; hence we know
that 1 has to be carried over from column DE.
Column DE must total at least 12, since Y cannot be 1 or zero.
What values can we give D and E to reach this total? We have
already used 9 and 8 elsewhere. The only digits left that are
high enough are 7, 6 and 7, 5. But remember that one of these
has to be E, and N is 1 greater than E. Hence E must be 5, N
must be 6, while D is 7. Then Y turns out to be 2, and the
puzzle is completely solved.

@naveen kumar @kalyani can you explain how you choose these values.

SEND 9567
MORE 1085
----- -----
MONEY 10652
SO M+O+N+E+Y =1+0+6+5+2=14

koi sahi se explain karo

9453+1094=10547

here ans id -> 17

14
M+O+N+E+Y=1+0+6+5+2=14

1. we put the value of D is 7 and everywhere we put the value of D is 7 then check the value of E i.e comes out 5 then in monkey the value of E is also 5 then sggest the value of R & N . and find the all values of the unknown that becomes


9567
SEND
MORE
+1085
--------------
10652
= MONEY
--------------

SEND 9562
MORE 1095
MONEY 10657

IS IT CORRECT OR NOT IF NOT TELL ME WHY?

SEND
+MORE
-----
MONEY

Assuming M is not a leading zero, M0.
The thousand's digit sum must generate a carry.
Since the carry cannot be >1 then M=1.

S+M+[0,1]=10+O; S=[8,9]+O;
Since S

Answer is 14

HOW COME 9567=SEND?

SEND 9375
+MORE +1063
----------- ----------
MONEY 10438


M+O+N+E+Y=1+0+4+3+8=16

SEND-> 19+5+14+4=42-4=38
MORE->13+15+18+5=41-4=37
MONEY->13+15+14+5+25=72-5=67

1+0+6+5+2=14