Browse by Stream
QnA
Home
QnA
Go To Your Study Dashboard

Get Answers to all your Questions

header-bg qa
  • Home
  • School
  • The equation of the normal the curve parametrically represented by x= t^2+3t-8 and y=2t^2-2t-5 at the point P(2,-1) is

The equation of the normal the curve parametrically represented by x= t^2+3t-8 and y=2t^2-2t-5 at the point P(2,-1) is

Answers (1)

best_answer

Solution:  We have ,   

                   x=t^2+3t-8,y=2t^2-2t-5

               \ \ Rightarrow x=t^2+3t-8=2Rightarrow t=2,-5.\ \ Rightarrow y=2t^2-2t-5=-1Rightarrow t=2,-1.

              herefore t=2,fracmathrmd ymathrmd x=frac4t-22t+3Rightarrow fracmathrmd ymathrmd x=frac67

            herefore        Equation of normal     (y+1)=-frac76(x-2)

Posted by

Deependra Verma

View full answer

Similar Questions

Latest Question