convert the rectangular equation y = 3x - 6 into parametric form.

6) Convert the following parametric equation to rectangular equations. x = 2 tant-2 (x = 2 - 2 4 y = 2 + sect . (y = -2
Convert the parametric equations x = t2 + 1, y = 1 - t to rectangular form.
Convert the polar equation to rectangular form and sketch its graph.
Convert the polar equation to rectangular form and sketch its graph.
4. Convert the equation y - 7 to parametric form L(t) = +tu. Hint: find two points on the line and use them to create the vectors you need.
4. Find a rectangular equation for the plane curve defined by the parametric equations x=3sin()y = 3 cos(1) (a) y = x-3 (C) y = 7-9 (b) x + y = 9 (d) x+y = 3 5. Write the equation r = 4 cos in rectangular form. (a) x + y - 4y (b) x² + y = 4x (C) (x + y) = 4x (d) (x+y)* = 4y 6. Write [2(cos 15° + i sin 15°)] in rectangular form....
Convert the rectangular equation to polar form and select its graph. x2+y2 16
Convert the rectangular equation to polar form and select its graph. x2+y2 16
Find a set of parametric equations to represent the graph of the rectangular equation y = 2 - x2 using t = x + 1
Convert the polar equation to rectangular form. r = 12
7. Convert the rectangular equation to polar form. (3 pts) A) x2 + y2 = 48 (3 pts) B) y = 4
Question 6 Convert this polar equation into its rectangular form 14r = sin 0 - rsinle B I AA - IX E 3 1 1 x'x, 5 E V s 12pt Paragraph v