tabita57i

2021-02-10

Find a set of parametric equations for the rectangular equation.
$y=(x+3{)}^{2}\mathrm{\setminus}5$

2k1enyvp

Skilled2021-02-11Added 94 answers

Step 1
Refer to the question, we have to write the set of parametric equations for the rectangular equation ,
$y=\frac{(x+3{)}^{2}}{5}$ .
Step 2
A curve in the plane is said to be parameterized if the set of coordinates of the curve (x,y) is represented as function of t.
$x=f(t)$

$y=g(t)$
Step 3
Put x = t and the substitute x=t in the equation to get the value of the y.
$y=\frac{(t+3{)}^{2}}{5}$
Step 4
Hence the set of parametric equations for the rectangular equation is,
$(x,y):(t,(t+3{)}^{3}\mathrm{\setminus}5)$

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