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Example Questions
Example Question #43 : Parametric
Convert the following equation from parametric to rectangular form:
To convert from parametric to rectangular form, eliminate the parameter (t) from one of the equations:
Now plug this into the equation for y to get our final answer:
Example Question #42 : Parametric Form
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
Example Question #561 : Calculus Ii
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
Example Question #44 : Parametric Form
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
Example Question #45 : Parametric Form
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
Example Question #51 : Parametric
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
Example Question #47 : Parametric Form
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
Example Question #48 : Parametric Form
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
Example Question #49 : Parametric Form
Find when and .
If and , then we can use the chain rule to define as
.
We use the power rules
and where is a constant, the constant rule
where is a constant, and the additive property of derviatives
.
In this case
and
,
therefore
Example Question #50 : Parametric Form
Given and , what is in terms of (rectangular form)?
None of the above
Given and , let's solve both equations for :
Since both equations equal , let's set them equal to each other and solve for :
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