How many combinations can be made by using 6 dots in Braille script?
A
64
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B
63
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C
61
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D
62
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Solution
The correct option is B 63
A cell is made up of six dots that fit under the fingertips, arranged in two columns of three dots each.
Each cell represents a letter, a word, a combination of letters, a numeral or a punctuation mark.
The first ten letters of the alphabet are formed using the top four dots (1, 2, 4, 5). This results in 2*2*2*2*2*2=2^6=64 different patterns of raised/unraised dots.
But, according to the Braille description, we must eliminate one of these 64 possible patterns, because at least one dot must be raised. Therefore, there are 63 possible raised-dot patterns.