For #f(t)= (1/(t-3),t^2)# what is the distance between #f(0)# and #f(2)#? Calculus Parametric Functions Introduction to Parametric Equations 1 Answer VinÃcius Ferraz Jul 19, 2017 #D = (2 sqrt {37})/3# Explanation: #f(0) = (1/-3, 0)# #f(2) = (1/(2-3), 4)# #D^2 = (-1/3 - (-1))^2 + (0 - 4)^2 = 4/9 + 16# #D = sqrt {148/9}# Answer link Related questions How do you find the parametric equation of a parabola? How do you find the parametric equations for a line segment? How do you find the parametric equations for a line through a point? How do you find the parametric equations for the rectangular equation #x^2+y^2-25=0# ? How do you find the parametric equations of a circle? How do you find the parametric equations of a curve? What are parametric equations used for? What is the parametric equation of an ellipse? How do you sketch the curve with parametric equations #x = sin(t)#, #y=sin^2(t)# ? How do you find the vector parametrization of the line of intersection of two planes #2x - y - z... See all questions in Introduction to Parametric Equations Impact of this question 1345 views around the world You can reuse this answer Creative Commons License