Explore Parametric Equations with Expert Guidance

Recent questions in Parametric equations

waigaK 2021-11-08

Replace the polar equations with equivalent Cartesian equations. Then describe or identify the graph. $r^{2} = - 6 r \sin θ$

Yulia 2021-11-06

Replace the Cartesian equation with equivalent polar equations. x = 7

Tobias Ali 2021-11-06

Replace the Cartesian equation with equivalent polar equations. x = y

EunoR 2021-11-06

Replace the Cartesian equation with equivalent polar equations. xy = 2

Aneeka Hunt 2021-10-30

Convert the Cartesian coordinates (—5,-12) into polar coordinates where r >0 and $0^{o} \leq θ \leq 360^{o}$ .
Hence, write the other two polar coordinates that represent the point.

vestirme4 2021-10-29

Find a power series representation for the function and determine the radius of convergence. $f (x) = \frac{x}{{(1 + 4 x)}^{2}}$

remolatg 2021-10-28

Find a vector equation and parametric equations for the line.
The line through the point $(6, - 5, 2)$ and parallel to the vector $(1, 3, - \frac{2}{3})$

slaggingV 2021-10-28

Suppose you are climbing a hill whose shape is given by the equation $z = 1000 - 0.005 x^{2} - 0.01 y^{2}$ , where x,y and z are measured in meters, and you are standing at a point with coordinates . The positive x-axis points east and the positive y-axis points north. If you walk due south, will you start to ascend or descend? At what rate?

Harlen Pritchard 2021-10-26

Find an equation of the tangent plane to the given parametric surface at the specified point. $x = u^{2} + 1, y = v^{3} + 1, z = u + v; (5, 2, 3)$

Tazmin Horton 2021-10-25

The Cartesian coordinates of a point are given.

(i) Find polar coordinates $(r, θ)$ of the point, where $r > 0 and 0 \leq θ < 2 π$ .

(ii) Find polar coordinates $(r, θ)$ of the point, where r<0 and $0 \leq θ < 2 π$ . $(3 \sqrt{3}, 3)$

CheemnCatelvew 2021-10-23

Find parametric equations for the line of intersection of the planes $3 x - 2 y + z = 1$ , $2 x + y - 3 z = 3$

Burhan Hopper 2021-10-22

Rationalize. An equation in $R^{3}$ will intersect the xy - plane when z=0, intersect the xz - plane when y=0, and intersect the yz-plane when x=0. We acqured from the previous item:

FizeauV 2021-10-20

Find parametric equations and symmetric equations for the line.
The line through the origin and the point (4, 3, -1)

Kye 2021-10-19

a) Express the polar equation in parametric from

b) Graph the parametric equation you found in part a. $r = 2^{\frac{θ}{12}}, 0 \leq θ \leq 4 π$

Rivka Thorpe 2021-10-17

Find the point at which the line intersects the given plane. $x = 3 - t, y = 2 + t, z = 5 t; x - y + 2 z = 9$

nitraiddQ 2021-10-17

Use vectors to decide whether the triangle with vertices P(1, -3, -2), Q(2, 0, -4), and R(6,-2, -5) is right-angled.

smileycellist2 2021-10-16

$= -$
$= 1 -$ curve given by the parametric equation $= \frac{π}{3}$ in point
Find the equation of the tangent line

BolkowN 2021-10-16

Find a vector equation and parametric equations for the line segment that joins P to Q . P(2, 0, 0), Q(6, 2, -2)

aortiH 2021-10-13

Find an equation for the plane consisting of all points that are equidistant from the points (1,0,-2) and (3,4,0) .

facas9 2021-10-12

Find the lengths of the sides of the triangle PQR. Is it a right triangle? Is it an isosceles triangle? P(2, -1, 0), Q(4, 1, 1), R(4, -5, 4)

Parametric equations belong to the branch of Calculus and Analysis, which is why parametric equations examples that we have presented below will be of help as you are looking for answers to your questions dealing with polar coordinates equations or any other parametric equations example. If you need assistance with polar coordinates equations, consider taking a closer look at our examples as the solutions are always there within parametric equations questions that are listed on our website. Start with polar coordinates questions and follow the solutions based on polar coordinate examples like relativistic coordinate systems or homogenous coordinates.

Calculus 2

Expert Assistance for Parametric equations: Comprehensive Resources and Practice Problems