Application of DerivativeHard
Question
The points on the curve y2 = 4a
at which the tangent is parallel to x-axis, lie on-
Options
A.a straight line
B.a parabola
C.a circle
D.a circle
Solution
y2 = 4a 
2y
= 4a 

= 0 = 
= π
x = aπ
y2 = 4a(aπ + a 0)
y2 = 4a2π
y = ± 2a √π
2y
x = aπ
y2 = 4a(aπ + a 0)
y2 = 4a2π
y = ± 2a √π
Create a free account to view solution
View Solution FreeMore Application of Derivative Questions
If 2a + 3b + 6c = 0, then at least one root of the equation ax2 + bx + c = 0 lies in the interval -...The length of the subtangent to the curve y = (x − 2) (x + 2) at point (2, 0) is-...The number of values of c such that the straight line 3x + 4y = c touches the curve = x + y is -...The function f(x) is...For the A.P. given by a1, a2,........an,....... with non-zero common difference, the equations satisfied are-...