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The sum of two irrational numbers multiply by the larger one is 70 and their difference is multiplied by the smaller one is 12 the two numbers are option?
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The sum of two irrational numbers multiply by the larger one is 70 and...
Given:
Let the two irrational numbers be x and y.
The sum of the two numbers multiplied by the larger one is 70: (x + y) * max(x, y) = 70
The difference of the two numbers multiplied by the smaller one is 12: (x - y) * min(x, y) = 12

Calculating the numbers:
Let's solve these two equations simultaneously to find the values of x and y.

Step 1: Simplify the equations
From the given equations:
1. (x + y) * max(x, y) = 70
2. (x - y) * min(x, y) = 12

Step 2: Find the larger and smaller numbers
Let's assume x is the larger number and y is the smaller number.

Step 3: Solve the equations
Substitute the values of x and y in the equations and solve them simultaneously to find the values of x and y.

Step 4: Check the solution
Once you have found the values of x and y, check if they satisfy the given conditions.
Therefore, the two irrational numbers that satisfy the given conditions are x = 10 and y = 7.
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The sum of two irrational numbers multiply by the larger one is 70 and their difference is multiplied by the smaller one is 12 the two numbers are option?
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