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The radius of the circle given by 2x2 + 2y2 – x = 0 is
  • a)
    1/4
  • b)
    1
  • c)
    2
  • d)
    1/2
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
The radius of the circle given by 2x2+ 2y2– x = 0 isa)1/4b)1c)2d...
2x² + 2y² - x = 0 .
==> 2 ( x² + y² - x/2 ) = 0 .
==> 2/2 ( x² + y² - x/2 ) = 0/2 .
==> x² - x/2 + y² = 0 .
==> ( x² - x/2 + (1/4)² ) + y² = (1/4)² .
==> ( x - 1/4 )² + ( y - 0 )² = (1/4)² 
Centre (-¼, 0)    radius(¼)
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Most Upvoted Answer
The radius of the circle given by 2x2+ 2y2– x = 0 isa)1/4b)1c)2d...
Hiiiiiiii, Pooja the equation of circle is X2+ y2 = r2, where r is radius. divide the given equation by 2, then X2+ Y2 -x/2=0, make it complete square, by adding and subtraction of the square of half the cofficient of x.
then equation is....
X2+Y2 -X/2+1/16-1/16=0then it become(X-1/4)2 -Y2= 1/16then it comes in general form so r2=1/16, r=1/4.
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Community Answer
The radius of the circle given by 2x2+ 2y2– x = 0 isa)1/4b)1c)2d...
Just compare the equation with standard eq of circle after convention the given eq into the standard form( as in std. eq of circle the coefficients of x² and y² are 1 so divide the given eq by 2) and find out the center of the circle and then find out radius by the formula r=underroot( g²+f²-c)
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The radius of the circle given by 2x2+ 2y2– x = 0 isa)1/4b)1c)2d)1/2Correct answer is option 'A'. Can you explain this answer?
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