Home
Class 11
MATHS
Tangent of the angle at which the curve ...

Tangent of the angle at which the curve `y=a^(x) and y=b^(x) (a ne b gt 0)` intersect is give by

A

`(log ab)/(1+logab)`

B

`(log(a//b))/(1+(loga)(logb))`

C

`(logab)/([1+loga]logb)`

D

None

Text Solution

Verified by Experts

The correct Answer is:
B
Promotional Banner

Similar Questions

Explore conceptually related problems

Show that the curves y^(2)=4a(x+a) and y^(2)=4b(b-x)(a gt ,b gt 0) intresect orthogonally.

The point of intersection of the curves y=cosh(x) and y=sech(x) is

Show that the equation of the tangent to the curve (x/a)^(n)+(y/b)^(n)=2(a ne 0, b ne 0) at the point (a,b) is x/a+y/b=2

Find the angle between the curves x+y+2=0 and x^(2)+y^(2)-10y=0

The point on the intersection of the tangents drawn to the curve x^2y=1-y at the points where it is intersected by the curve x^2y=1-y at the points where it I intersected by the curve xy=1-y is

The equation of the tangent to the curve (x/a)^4+(y/b)^4=2 at (a,b) is

Find the slopr of the tangent to the curve y=(x-1)/(x-2) at x ne 2 " and "x=10 .