Mr Joshi Between Third One Upon Three Of His Money To His Son 1/5 To His Wife Daughter And The Remaining To His Wife Who Got 42000 What Was The Total Amount? No One Can Answer This Question.

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Solving the Puzzle: Mr. Joshi's Inheritance

In this article, we will delve into a classic puzzle that has left many stumped. Mr. Joshi, a wealthy individual, decides to distribute his wealth among his family members. He allocates a significant portion to his son, a smaller fraction to his wife's daughter, and the remaining amount to his wife. However, the question remains: what was the total amount of Mr. Joshi's inheritance? In this article, we will break down the problem step by step and provide a clear solution.

Mr. Joshi decides to distribute his wealth as follows:

  • 1/3 of his money to his son
  • 1/5 of his money to his wife's daughter
  • The remaining amount to his wife, who receives 42000

To solve this puzzle, we need to first determine the total amount of Mr. Joshi's inheritance. Let's assume that the total amount is represented by the variable 'x'.

Step 1: Calculate the amount received by Mr. Joshi's son

Mr. Joshi allocates 1/3 of his money to his son. This means that the amount received by his son is (1/3) * x.

Step 2: Calculate the amount received by Mr. Joshi's wife's daughter

Mr. Joshi allocates 1/5 of his money to his wife's daughter. This means that the amount received by his wife's daughter is (1/5) * x.

Step 3: Calculate the amount received by Mr. Joshi's wife

Mr. Joshi allocates the remaining amount to his wife, who receives 42000. Since the remaining amount is the total amount minus the amounts received by his son and wife's daughter, we can represent it as:

x - (1/3)x - (1/5)x = 42000

To simplify the equation, we can first find the common denominator for the fractions (1/3) and (1/5), which is 15. We can then rewrite the equation as:

(5/15)x - (3/15)x - (1/15)x = 42000

Combining like terms, we get:

(1/15)x = 42000

To solve for x, we can multiply both sides of the equation by 15:

x = 42000 * 15

x = 630000

In conclusion, the total amount of Mr. Joshi's inheritance is 630000. This solution demonstrates the importance of breaking down complex problems into manageable steps and using algebraic techniques to solve them.

  • The problem requires us to find the total amount of Mr. Joshi's inheritance.
  • We can break down the problem into three steps: calculating the amounts received by Mr. Joshi's son, wife's daughter, and wife.
  • We can simplify the equation by finding the common denominator for the fractions and combining like terms.
  • Solving for x involves multiplying both sides of the equation by 15.

This puzzle highlights the importance of critical thinking and problem-solving skills. By breaking down complex problems into manageable steps and using algebraic techniques, we can arrive at a clear solution. Whether you're a math enthusiast or just looking for a fun challenge, this puzzle is sure to test your skills and provide a sense of accomplishment when solved.
Solving the Puzzle: Mr. Joshi's Inheritance - Q&A

In our previous article, we solved the puzzle of Mr. Joshi's inheritance, where he distributes his wealth among his family members. We determined that the total amount of Mr. Joshi's inheritance is 630000. In this article, we will provide a Q&A section to help clarify any doubts and provide additional insights into the problem.

Q: What is the total amount of Mr. Joshi's inheritance?

A: The total amount of Mr. Joshi's inheritance is 630000.

Q: How did you determine the total amount?

A: We broke down the problem into three steps: calculating the amounts received by Mr. Joshi's son, wife's daughter, and wife. We then simplified the equation by finding the common denominator for the fractions and combining like terms. Finally, we solved for x by multiplying both sides of the equation by 15.

Q: What is the amount received by Mr. Joshi's son?

A: The amount received by Mr. Joshi's son is (1/3) * 630000 = 210000.

Q: What is the amount received by Mr. Joshi's wife's daughter?

A: The amount received by Mr. Joshi's wife's daughter is (1/5) * 630000 = 126000.

Q: What is the amount received by Mr. Joshi's wife?

A: The amount received by Mr. Joshi's wife is 42000.

Q: How did you simplify the equation?

A: We found the common denominator for the fractions (1/3) and (1/5), which is 15. We then rewrote the equation as:

(5/15)x - (3/15)x - (1/15)x = 42000

Combining like terms, we got:

(1/15)x = 42000

Q: Why did you multiply both sides of the equation by 15?

A: We multiplied both sides of the equation by 15 to solve for x. This is because the common denominator for the fractions is 15, and multiplying both sides by 15 eliminates the fractions.

Q: What is the significance of this problem?

A: This problem highlights the importance of critical thinking and problem-solving skills. By breaking down complex problems into manageable steps and using algebraic techniques, we can arrive at a clear solution.

In conclusion, we hope this Q&A section has provided additional insights into the problem and helped clarify any doubts. If you have any further questions or would like to explore more math puzzles, please feel free to ask.

  • The total amount of Mr. Joshi's inheritance is 630000.
  • We broke down the problem into three steps: calculating the amounts received by Mr. Joshi's son, wife's daughter, and wife.
  • We simplified the equation by finding the common denominator for the fractions and combining like terms.
  • Solving for x involves multiplying both sides of the equation by 15.

This puzzle highlights the importance of critical thinking and problem-solving skills. By breaking down complex problems into manageable steps and using algebraic techniques, we can arrive at a clear solution. Whether you're a math enthusiast or just looking for a fun challenge, this puzzle is sure to test your skills and provide a sense of accomplishment when solved.