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The curves x2 + y2=16 and y2 = 6x intersects at​
  • a)
    (0, 2√3)
  • b)
    (0, 2)
  • c)
    (2, 2√3)
  • d)
    (2, 0)
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
The curves x2+ y2=16 and y2= 6x intersects at​a)(0, 2√3)b)...
x2 + y2=16 and y2 = 6x 
So, to figure out the P.O.I
x2 + 6x = 16
x2 + 6x – 16 = 0
(x+8) (x-2) = 0
x = -8, 2
For x = -8
y = (6*(-8))1/2 
= (-48)1/2 
No real value for y
For x = 2
y = (6*2)1/2 
= (12)1/2 
= 2*(3)1/2 
So, P.O.I is (2 , 2*(3)1/2 )    
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Most Upvoted Answer
The curves x2+ y2=16 and y2= 6x intersects at​a)(0, 2√3)b)...
x2 + y2=16 and y2 = 6x 
So, to figure out the P.O.I
x2 + 6x = 16
x2 + 6x – 16 = 0
(x+8) (x-2) = 0
x = -8, 2
For x = -8
y = (6*(-8))1/2 
= (-48)1/2 
No real value for y
For x = 2
y = (6*2)1/2 
= (12)1/2 
= 2*(3)1/2 
So, P.O.I is (2 , 2*(3)1/2 )    
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Community Answer
The curves x2+ y2=16 and y2= 6x intersects at​a)(0, 2√3)b)...
Yes amswer is c corrected
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Question Description
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