text: # Calculus 2 : Parametric Form
  
  ## Example Questions
  
  ← Previous 1 3 4 5 6 7 8 9 10
  
  ### Example Question #5 : Parametric
  
  and . What is  in terms of  (rectangular form)?
  
  Explanation:
  
  In order to solve this, we must isolate  in both equations.
  
  and
  
  .
  
  Now we can set the right side of those two equations equal to each other since they both equal .
  
  .
  
  By multiplying both sides by , we get , which is our equation in rectangular form.
  
  ### Example Question #3 : Parametric, Polar, And Vector Functions
  
  If  and , what is  in terms of  (rectangular form)?
  
  Explanation:
  
  Given  and  , we can find  in terms of  by isolating  in both equations:
  
  Since both of these transformations equal , we can set them equal to each other:
  
  ### Example Question #1 : Parametric Form
  
  Given  and , what is  in terms of  (rectangular form)?
  
  None of the above
  
  Explanation:
  
  In order to find  with respect to , we first isolate  in both equations:
  
  Since both equations equal , we can then set them equal to each other and solve for :
  
  ### Example Question #7 : Parametric
  
  Given  and , what is  in terms of  (rectangular form)?
  
  None of the above
  
  Explanation:
  
  In order to find  with respect to , we first isolate  in both equations:
  
  Since both equations equal , we can then set them equal to each other and solve for :
  
  ### Example Question #11 : Parametric, Polar, And Vector
  
  Given  and , what is  in terms of  (rectangular form)?
  
  None of the above
  
  Explanation:
  
  In order to find  with respect to , we first isolate  in both equations:
  
  Since both equations equal , we can then set them equal to each other and solve for :
  
  ### Example Question #12 : Parametric, Polar, And Vector
  
  If  and , what is  in terms of  (rectangular form)?
  
  None of the above
  
  Explanation:
  
  Given  and  , we can find  in terms of  by isolating  in both equations:
  
  Since both of these transformations equal , we can set them equal to each other:
  
  ### Example Question #1 : Parametric Form
  
  If  and , what is  in terms of  (rectangular form)?
  
  Explanation:
  
  Given  and  , we can find  in terms of  by isolating  in both equations:
  
  Since both of these transformations equal , we can set them equal to each other:
  
  ### Example Question #14 : Parametric, Polar, And Vector
  
  Given  and , what is  in terms of  (rectangular form)?
  
  Explanation:
  
  Knowing that  and , we can isolate  in both equations as follows:
  
  Since both of these equations equal , we can set them equal to each other:
  
  ### Example Question #15 : Parametric, Polar, And Vector
  
  Given  and , what is  in terms of  (rectangular form)?
  
  Explanation:
  
  Knowing that  and ,  we can isolate  in both equations as follows:
  
  Since both of these equations equal , we can set them equal to each other:
  
  ### Example Question #16 : Parametric, Polar, And Vector
  
  Given  and , what is  in terms of  (rectangular form)?
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