find all the lines that pass through the point ` (1, 1)` and are tangent to the curve represent parametrically as `x = 2t-t^2` and `y = t + t^2`

Find Distance between the points for which lines that pass through the point (1, 1) and are tangent to the curve represent parametrically as x = 2t-t^2 and y = t + t^2

From the point (1,1) tangents are drawn to the curve represented parametrically as x=2t-t^(2)and y=t+t^(2). Find the possible points of contact.

The curve described parametrically by x=t^2+t and y=t^2-t represents :

The curve describe parametrically by x =t^(2) +t+1,y=t^(2) -t+1 represents

Find the equation of tangent to the curve reprsented parametrically by the equations x=t^(2)+3t+1and y=2t^(2)+3t-4 at the point M (-1,10).

The curve described parametrically by x = t^2 + t +1 , y = t^2 - t + 1 represents :

The curve described parametrically by : x=t^2+t+1,y=t^2-t+1 represents