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PROBLEM NO-3
This type of problems can be solved by back-tracking technique after finding one letter (number).
SOLUTION:
M | A | D | |
B | E | ||
M | A | D | |
R | A | E | |
A | M | I | D |
(M A D) * (E) = (M A D) we can clearly get that E = 1
from the second multiple D * B = E => 1 so only options is 7 * 3 = _1
3 * 7 = _1
Let’s take B = 3 and D = 7 and E = 1 redraw the table.
from the second multiple D * B = E => 1 so only options is 7 * 3 = _1
3 * 7 = _1
Let’s take B = 3 and D = 7 and E = 1 redraw the table.
M | A | 7 | |
3 | 1 | ||
M | A | 7 | |
R | A | 1 | |
A | M | I | 7 |
M + A = M then we can understand that the value of A will be 9 because (9 + carry) = 10
Now, A = 9.
Now, A = 9.
M | A | 7 | |
3 | 1 | ||
M | A | 7 | |
R | A | 1 | |
A | M | I | 7 |
See the last column R + (carry) = A [ carry may be equal to 1 because two less than 9 numbers leads to carry (one) ]
So R = 8. M 9 7
* 3 1
8 9 1 To get R = 8, M should be equal to 2(M = 2)
So R = 8. M 9 7
* 3 1
8 9 1 To get R = 8, M should be equal to 2(M = 2)
2 | 9 | 7 | |
3 | 1 | ||
2 | 9 | 7 | |
8 | 9 | 1 | |
9 | 2 | I | 7 |
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PROBLEM NO-4
SOLUTION :
S | E | E | ||
S | O | |||
E | M | O | O | |
M | E | S | S | |
M | I | M | E | O |
Clearly if we see the first multiple (S E E) * O = E M O O
From that we can get easily E = 1.
So, replace E with (1) and redraw the table.
S | 1 | 1 | ||
S | O | |||
1 | M | O | O | |
M | 1 | S | S | |
M | I | M | 1 | O |
If we see the shaded region in above table M + S = M the value of M = 9
(I explained in previous example).
(I explained in previous example).
So replace S = 9 and redraw the table.
9 | 1 | 1 | ||
9 | O | |||
1 | M | O | O | |
M | 1 | 9 | 9 | |
M | I | M | 1 | O |
By the second multiple (9 1 1) * 9 = (M 1 9 9) = (8 1 9 9)
So M = 8 and also see the shaded region O + 9 = _1 so the value of must be equal to 2 (O = 2). Replace the values of M and O and redraw the table.
9 | 1 | 1 | ||
9 | 2 | |||
1 | 8 | 2 | 2 | |
8 | 1 | 9 | 9 | |
8 | 3 | 8 | 1 | 2 |
After replacing M and O value the value of I = 3….
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