For `y=f(x)=int_(0)^(x) 2|t|`dt, the tangent lines parallel to the bi-sector of the first quadrant angle are

For y=f(x)=int_(o)^(x)2|t|dt, the tangent lines parallel to the bisector of the first quadrant angle are (A)y=x+-(1)/(4)(B)y=x+-(3)/(2)(C)y=x+-(1)/(2)(D) None of these

For y=f(x)=overset(x)underset(0)int 2|t| dt, the tangent lines parallel to the bi-sector of the first quadrant angle are

For y=f(x)=overset(x)underset(0)int 2|t| dt, the tangent lines parallel to the bi-sector of the first quadrant angle are

For f(x)=int_0^x2|t| dt ,the tangent lines which are parallel to the bisector of the first coordinate angle is

If f(x)=int_(0)^(x)tf(t)dt+2, then

The intercepts made by the tangent to the curve y=int_(0)^(x) |t| dt, which is parallel to the line y=2x on y-axis are equal to

A tangent to the curve y= int_(0)^(x)|t|dt, which is parallel to the line y=x, cuts off an intercept from the y-axis is equal to

A tangent to the curve y= int_(0)^(x)|x|dt, which is parallel to the line y=x, cuts off an intercept from the y-axis is equal to

The intercept on X - axis made by tangent to the curve y=int_(0)^(x)|t|dt, x in R which are parallel to the line y = 2x are equal to ……..