Angle of intersection of two curves y2=4ax x2=4by
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8
equation for Curves
y^2 = 4ax Eqn 1
x^2 = 4by Eqn 2
Differentiating eqn 1 and 2
2y dy/dx = 4a
and
2x = 4b dy/dx
dy/dx = 2x/ 4b
Thus
2y * 2x/4b = 4a
4xy = 16 ab
xy = 4 ab
Differentiating
xdy/dx + y = 0
x tan theta = y
theta = taninverse(y/x)
y^2 = 4ax Eqn 1
x^2 = 4by Eqn 2
Differentiating eqn 1 and 2
2y dy/dx = 4a
and
2x = 4b dy/dx
dy/dx = 2x/ 4b
Thus
2y * 2x/4b = 4a
4xy = 16 ab
xy = 4 ab
Differentiating
xdy/dx + y = 0
x tan theta = y
theta = taninverse(y/x)
Answered by
0
Answer:
angle between two curves
y2=4(X+1)
and
X2=4(y+1)
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