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X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y?
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X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X an...
Given:
X and Y are two natural numbers.
X is 5646 more than Y.
The sum of X and Y is 545498.
To Find:
The value of 3X - Y.
Solution:
Let's solve this problem step by step.
Step 1: Understanding the Problem
We are given two natural numbers X and Y. X is 5646 more than Y, and the sum of X and Y is 545498. We need to find the value of 3X - Y.
Step 2: Translating the Given Information into Equations
From the given information, we can write the following equations:
X = Y + 5646
X + Y = 545498
Step 3: Solving the Equations
We have two equations and two variables (X and Y). We can solve these equations simultaneously to find the values of X and Y.
Substituting the value of X from the first equation into the second equation, we get:
(Y + 5646) + Y = 545498
2Y + 5646 = 545498
2Y = 545498 - 5646
2Y = 539852
Y = 539852 / 2
Y = 269926
Substituting the value of Y into the first equation, we can find the value of X:
X = Y + 5646
X = 269926 + 5646
X = 275572
Step 4: Finding the Value of 3X - Y
Now that we have the values of X and Y, we can find the value of 3X - Y:
3X - Y = 3(275572) - 269926
3X - Y = 826716 - 269926
3X - Y = 556790
Step 5: Final Answer
The value of 3X - Y is 556790.
Therefore, the value of 3X - Y is 556790.
X and Y are two natural numbers.
X is 5646 more than Y.
The sum of X and Y is 545498.
To Find:
The value of 3X - Y.
Solution:
Let's solve this problem step by step.
Step 1: Understanding the Problem
We are given two natural numbers X and Y. X is 5646 more than Y, and the sum of X and Y is 545498. We need to find the value of 3X - Y.
Step 2: Translating the Given Information into Equations
From the given information, we can write the following equations:
X = Y + 5646
X + Y = 545498
Step 3: Solving the Equations
We have two equations and two variables (X and Y). We can solve these equations simultaneously to find the values of X and Y.
Substituting the value of X from the first equation into the second equation, we get:
(Y + 5646) + Y = 545498
2Y + 5646 = 545498
2Y = 545498 - 5646
2Y = 539852
Y = 539852 / 2
Y = 269926
Substituting the value of Y into the first equation, we can find the value of X:
X = Y + 5646
X = 269926 + 5646
X = 275572
Step 4: Finding the Value of 3X - Y
Now that we have the values of X and Y, we can find the value of 3X - Y:
3X - Y = 3(275572) - 269926
3X - Y = 826716 - 269926
3X - Y = 556790
Step 5: Final Answer
The value of 3X - Y is 556790.
Therefore, the value of 3X - Y is 556790.
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X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y?
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X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y? for Class 4 2025 is part of Class 4 preparation. The Question and answers have been prepared according to the Class 4 exam syllabus. Information about X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y? covers all topics & solutions for Class 4 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y?.
X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y? for Class 4 2025 is part of Class 4 preparation. The Question and answers have been prepared according to the Class 4 exam syllabus. Information about X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y? covers all topics & solutions for Class 4 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for X and Y are 2 natural numbers X is 5646 more than Y Of the sum of X and Y is 545498 , find the value of 3X Y?.
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