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Logical reasoning .2:10:26:?
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Logical reasoning .2:10:26:?
1)2+8=102)10+16=263)26+32=58..in each case no to be added is doubled..1st 8 then 16 then 32
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Logical reasoning .2:10:26:?
Logical Reasoning: 2:10:26


Introduction

Logical reasoning is a process of using a rational and systematic approach to arrive at a conclusion. It involves analyzing a given set of information, identifying patterns, and drawing logical inferences. The problem of 2:10:26 is a classic example of logical reasoning.

The Problem

The problem states that 2:10:26 is a pattern. The question is to find the next number in the pattern and explain the reasoning behind it.

Solution

To solve this problem, we need to analyze the given pattern and identify the underlying logic. Here are the steps to arrive at the answer:

Step 1: Break down the pattern

The given pattern is 2:10:26. We can break down the pattern into three numbers: 2, 10, and 26.

Step 2: Identify the relationship between the numbers

To identify the relationship between the numbers, we need to look for any patterns or trends. Here are some observations:

- The first number (2) is a prime number.
- The second number (10) is the sum of the digits of the first number (2+0=2).
- The third number (26) is the sum of the digits of the second number (1+0=1, 0+2=2, 1+0=1, 2+1=3).

Step 3: Apply the logic to find the next number

Based on the observations, we can apply the same logic to find the next number in the pattern. Here are the steps:

- The next number should be a prime number.
- The sum of the digits of the prime number should be equal to the second number (10).
- The sum of the digits of the resulting number should be equal to the third number (26).

Using this logic, we can arrive at the answer. The next number in the pattern is 3:21:33.

Conclusion

In conclusion, logical reasoning is a systematic approach to problem-solving that involves analyzing patterns and drawing logical inferences. The problem of 2:10:26 is an example of logical reasoning, where we need to identify the underlying logic to find the next number in the pattern. By breaking down the pattern and identifying the relationship between the numbers, we can arrive at the answer.

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Logical reasoning .2:10:26:?
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