0
You visited us 0 times! Enjoying our articles? Unlock Full Access!
Question

"The abscissa of the point on the curve \\( \\sqrt { x y } = a + x \\) , the tangent at which cuts off equal intersects\nrom the co-ordinate axes is : \\( ( a > 0 ) \\)\n\\( \\begin{array} { l l l l } { \\text { A) } \\frac { a } { F _ { 0 } } } & { \\text { (B) } - \\frac { a } { \\sqrt { 2 } } } & { \\text { (C) } a \\sqrt { 2 } } & { \\text { (D) } - a \\sqrt { 2 } } \\end{array} \\)"

Solution
Verified by Toppr



Was this answer helpful?
0
Similar Questions
Q1
The abscissa of the point on the curve xy=a+x the tangent at which cuts off equal intercepts from the co-ordinate axes is (a > 0)
View Solution
Q2

The abscissa of the point on the curve xy=a+x , the tangent at which cuts off equal intercepts from the co-ordinate axes is (a >0)


View Solution
Q3
The abscissa of the point on the curve xy=a+x, the tangent at which cuts off equal intercepts from the coordinate axes is
View Solution
Q4
The abscissa of a point on the curve xy=(a+x)2, at which the normal cuts off numerically equal intercepts from the coordinate axes is

View Solution
Q5
The abscissa of a point on the curve xy=(a+x)2, the normal cuts off numerically equal intercepts from the coordinate axes, is
View Solution