Home
Class 12
MATHS
The equation of normal to x+y=x^(y), whe...

The equation of normal to `x+y=x^(y)`, where it intersects X-axis, is given by

A

`x+y=1`

B

`x-y-1=0`

C

`x-y+1=0`

D

None of these

Text Solution

Verified by Experts

The correct Answer is:
B
Promotional Banner

Topper's Solved these Questions

  • DY / DX AS A RATE MEASURER AND TANGENTS, NORMALS

    ARIHANT MATHS|Exercise Exercise For Session 4|10 Videos

  • DY / DX AS A RATE MEASURER AND TANGENTS, NORMALS

    ARIHANT MATHS|Exercise Exercise For Session 5|5 Videos

  • DY / DX AS A RATE MEASURER AND TANGENTS, NORMALS

    ARIHANT MATHS|Exercise Exercise For Session 2|6 Videos

  • DIFFERENTIATION

    ARIHANT MATHS|Exercise Exercise For Session 10|4 Videos

  • ELLIPSE

    ARIHANT MATHS|Exercise Exercise (Questions Asked In Previous 13 Years Exam)|27 Videos

Similar Questions

Explore conceptually related problems

The equation of normal to the curve x+y=x^(y), where it cute the x -axis is equal to y=-2x+2( b) y=3x-3y=x-1(d)2y=x-1

Equation of normal to curve y=b*e^(-(x)/(a)) where it cuts the y-axis,is

Consider the curve y=ce^((x)/(a)) the equation of normal to the curve where the curve cut y -axis is

The equation of normal to the curve y=6-x^(2), where the normal is parallel to the line x-4y+3=0 is

Consider the curve y=ce^(x/a ) .The equation of normal to the curve when the curve cut y-axis is

In the curve y=ce^((x)/(a)), the sub-tangent is constant sub-normal varies as the square of the ordinate tangent at (x_(1),y_(1)) on the curve intersects the x-axis at a distance of (x_(1)-a) from the origin equation of the normal at the point where the curve cuts y-axis is cy+ax=c^(2)

The equation of tangent to the curve y=6-x^(2) , where the normal is parallel to the line x-4y+3=0 is

The equation of a curve is given as y=x^(2)+2-3x . The curve intersects the x-axis at

Find the equation of the normal to the curve y=5x+x^(2) which makes an angle 45^(@) with x axis.

The equation of the normal to the curve y= e^(-2|x|) at the point where the curve cuts the line x=-(1)/(2), is