Home
Class 11
MATHS
Consider two curves C1:y =1/x and C2.y=l...

Consider two curves `C_1:y =1/x` and `C_2.y=lnx` on the `xy` plane. Let `D_1`, denotes the region surrounded by `C_1,C_2` and the line `x = 1` and `D_2` denotes the region surrounded by `C_1, C_2` and the line `x=a`, Find the value of `a`

Promotional Banner

Similar Questions

Explore conceptually related problems

Consider two curves C_1: y=1/x a n dC_2: y=1nx on the x y plane. Let D_1 denotes the region surrounded by C_1,C_2, and the line x=1a n dD_2 denotes the region surrounded by C_1,C_2 and the line x=adot If D_1=D_2, then the sum of logarithm of possible value of a is _____________

Consider two curves C_1: y=1/x a n dC_2: y=logx on the x y plane. Let D_1 denotes the region surrounded by C_1,C_2, and the line x=1a n dD_2 denotes the region surrounded by C_1,C_2 and the line x=adot If D_1=D_2, then the sum of logarithm of possible value of a is _____________

Consider two curves C_(1):y=(1)/(x) and C_(2):y=1nx on the xy plane Let D_(1) denotes the region surrounded by C_(1),C_(2), and the line x=1 and D_(2) denotes the region surrounded by C_(1),C_(2) and the line x=a. If D_(1)=D_(2), then the sum of logarithm of possible value of a is

Consider two curves C1:y^2=4x ; C2=x^2+y^2-6x+1=0 . Then,

Consider the two curves C_1:y^2=4x,C^2:x^2-y^2-6x+1=0. Then.

The area of the region bounded by the curve C :y=(x+1)/(x^(2)+1) nad the line y=1 , is

The area of the region bounded by the curve C :y=(x+1)/(x^(2)+1) nad the line y=1 , is