Last Updated On [03-11-2023]
If circle and 
and parabola
have maximum number of common chord then least integral value of 
is
If circle and and parabola have maximum number of common chord then least integral value of is
Question ID - 153564 :-
If circle and and parabola have maximum number of common chord then least integral value of is
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If circle and |
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(5) For maximum number of common chord, circle and parabola must intersect in 4 distinct points Let us first find the value of For that solving the given curves we have Curves touch if discriminant Hence least integral value of |
when circle and parabola touch each other
or
or 
for which the curves intersect is 5Next Question :
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Difference in values of radius of a circle whose centre is at the origin and which touches the circles |
isView Topper Answer
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