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I. 35x² – 53x + 20 = 0 
II. 56y² – 97y + 42 = 0
  • a)
    यदि x > y 
  • b)
    यदि x > = y 
  • c)
    यदि x < y
  • d)
    यदि x < = y 
  • e)
    यदि x = y या कोई संबंध स्थापित नहीं हो सकता
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
I. 35x² – 53x + 20 = 0II. 56y² – 97y + 42 = 0a) ...
x = 5/7, 4/5|
y = 6/7, 7/8
y > x
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Most Upvoted Answer
I. 35x² – 53x + 20 = 0II. 56y² – 97y + 42 = 0a) ...
Given Quadratic Equations:
I. 35x² – 53x + 20 = 0
II. 56y² – 97y + 42 = 0

Solution:

Step 1: Find the roots of the equations
To find the roots of the quadratic equations, we can use the quadratic formula:
For a quadratic equation of the form ax² + bx + c = 0, the roots are given by:
x = (-b ± √(b² - 4ac)) / 2a

For Equation I:
a = 35, b = -53, c = 20
Using the quadratic formula, we find the roots of Equation I as x = 1 and x = 20/35 = 4/7

For Equation II:
a = 56, b = -97, c = 42
Using the quadratic formula, we find the roots of Equation II as y = 6/7 and y = 1

Step 2: Compare the roots
Since the roots of Equation I are 1 and 4/7, and the roots of Equation II are 6/7 and 1, we can see that the roots of Equation I are smaller than the roots of Equation II.
Therefore, the correct answer is option C) x < /> because the roots of Equation I are less than the roots of Equation II.
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Question Description
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