Home
Class 12
MATHS
Consider the curves y=x^(2)+2 and y=10-x...

Consider the curves `y=x^(2)+2` and `y=10-x^(2)` . Let `theta` be the angle between both the curves at point of intersection, then find `|tan theta|` (a) `(8)/(15)` (b) `(5)/(17)` (c) `(3)/(17)` (d) `(8)/(17)`

Promotional Banner

Similar Questions

Explore conceptually related problems

If theta is the angle between the curves y=x^2,x=y^2 at (1,1), than tan theta =

If theta is the angle between the curves xy = 2 and x^(2)+4y = 0 then tan theta =

If 8tan x=15, then sin x-cos x is equal to (8)/(17)( b) (17)/(7)( c) (1)/(17) (d) (7)/(17)

Let y=e^(x^(2)) and y=e^(x^(2))sinx be two given curves. Then the angle between the tangents to the curves at any point of their intersection is

Let y=e^(x^(2))" and "y=e^(x^(2))sinx be two given curves. Then the angle between the tangents to the curves at any point of their intersection is-

Consider the curves y^(2) = x and x^(2) = y . (i) Find the points of intersection of these two curves. (ii) Find the area between these two curves.

if theta denotes the acute angle between the curves, y = 10-x^2" and " y=2+x^2 at a point of their intersection, then abstantheta is equal to

if theta denotes the acute angle between the curves, y = 10-x^2" and " y=2+x^2 at a point of their intersection, then abstantheta is equal to

if theta denotes the acute angle between the curves, y = 10-x^2" and " y=2+x^2 at a point of their intersection, then abstantheta is equal to