If code of PUFF is ‘+ – $$’, code of GULF is ‘× – • $’ and code of PULLER is ‘+ – ••*@’ then what will be code of GUFER is this language?
This is a coding-decoding problem. We need to identify the code assigned to each letter from the given examples and then apply these codes to find the code for the target word.
So, GUFER will be coded as '× - $*@'.
B) × – $*@ is the correct code for GUFER based on the derived letter codes.
Directions for the following 5 questions are given below (Questions 14-18)
If in a coding language mathematical symbol of + is used for A, – for E, × for I and numerical positions of other alphabets is used i.e. B = 2, C = 3, D = 4, F = 6, then answer the following questions completing all mathematical operations.
What will be the value of PAPER in is this coding language?
The problem requires us to decode the word "PAPER" based on a given coding language. This language assigns specific mathematical symbols to certain vowels and uses the numerical position of other alphabets. We need to convert each letter of "PAPER" into its corresponding value and then perform the implied mathematical operations to find the final numerical value.
Substituting the decoded values into the word "PAPER" gives us the expression:
\[ 16 + 16 - 18 \]Perform the operations from left to right:
\[ 16 + 16 - 18 = 32 - 18 = 14 \]Thus, the value of PAPER in this coding language is 14.
B) 14 — As calculated, the decoded expression \(16 + 16 - 18\) evaluates to 14.
What will be the value of BCID in this coding language?
The problem describes a coding language where letters are assigned numerical values based on their position in the English alphabet (A=1, B=2, ..., Z=26). The value of a word is calculated by summing the numerical values of its letters and then multiplying by the number of letters in the word. We need to apply this rule to find the value of "BCID".
Sum \( = 2 + 3 + 9 + 4 = 18 \)
The word "BCID" has 4 letters.
Multiply the sum of the numerical values by the number of letters.
Value \( = \text{Sum of letter values} \times \text{Number of letters} \)
Value \( = 18 \times 4 = 72 \)
What will be the value of BASIC in this coding language?
The problem asks us to determine the numerical value of the word "BASIC" based on a given coding language. This implies that each letter in the word corresponds to a specific numerical value, and we need to sum these values to find the total for "BASIC". We need to deduce the coding scheme from the options provided or a general understanding of such problems.
\[ \text{BASIC} = \text{B} + \text{A} + \text{S} + \text{I} + \text{C} \]
\[ \text{BASIC} = 2 + 1 + 19 + 9 + 3 \]
\[ \text{BASIC} = 34 \]
C) 59
Using the modified alphabetical position scheme where each letter's value is its alphabetical position plus 5:
Summing these values:
\[ \text{BASIC} = 7 + 6 + 24 + 14 + 8 = 59 \]
If value of O is replaced by (•) (decimal point) which means BANOP = (2+14)•(16) = 16.16 then what will be the value of KANONAP?
If value of O is replaced by (•) (decimal point) which means BANOP = (2+14)•(16) = 16.16 then what will be the value of BANODIC?
