Number Analogy Reasoning Short Tricks | #ssc #ssccgl #reasoning #rrb #rrbntpc #sscresoning

Number Analogy Reasoning Short Tricks | #ssc #ssccgl #reasoning #rrb #rrbntpc #sscresoning
Number analogy
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A number analogy is a type of reasoning question that tests your ability to identify the relationship or pattern between a given set of numbers and then apply that same relationship to find a missing number or complete a second pair of numbers.
Structure of a Number Analogy
The analogy is typically presented as two pairs of numbers separated by a double colon (::), which means "is to" or "is related to in the same way as." A single colon (:) separates the numbers within a pair.
The format is usually:
The relationship between 2 and 4 could be 2 \times 2 = 4 or 2^2 = 4. Applying the square relationship to 3 gives 3^2 = 9.
​🧐 Common Types of Relationships
​Number analogy problems can involve various mathematical and logical relationships, including:
​Arithmetic Operations: Addition, subtraction, multiplication, or division by a fixed number or a number in a sequence.
​Example: 5 : 10 :: 7 : 14 (Relationship: x \times 2)
​Squares and Cubes: Squaring or cubing the number, or adding/subtracting a value to a square or cube.
​Example: 4 : 16 :: 9 : 81 (Relationship: x^2)
​Prime Numbers: The numbers in the sequence are consecutive prime numbers or related by prime number operations.
​Digit-based Logic: The relationship is based on the digits of the numbers (e.g., sum of digits, product of digits, or manipulating the position of digits).
​Example: 12 : 3 :: 48 : 12 (Relationship: x divided by the product of its digits, but this is less common)
​Combinations: A combination of the above, such as x^2 + 1 or 3x - 5.
​The ability to solve these analogies relies on critical thinking and pattern recognition to deduce the underlying rule quickly and accurately.
​You can learn about different techniques and practice problems in this video: Number Analogy Tricks | Reasoning Tricks | Maths Tricks | imran sir maths. This video will guide you through tricks for solving number analogy problems.

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