Parametric equations, polar coordinates, and vector-valued functions: Comprehensive Help

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Calculus and Analysis
Integral Calculus
Parametric equations, polar coordinates, and vector-valued functions

Recent questions in Parametric equations, polar coordinates, and vector-valued functions

puntgewelb5 2021-11-21

Find the area of the shaded region.
? square units

Find the area of the shaded region.
? square units

puntgewelb5 2021-11-21

Evaluate the double integral $y^{2} d A$ , D is the triangular region with vertices (0, 1), (1,2), (4,1)

hrostentsp6 2021-11-19

Find the area of shaded region

tabita57i 2021-10-30

Find the lengths of the sides of the triangle PQR. Is it a right triangle? Is it an isosceles triangle? P(3, -2, -3), Q(7, 0, 1), R(1, 2, 1)

boitshupoO 2021-10-30

Find the volume of the solid that is enclosed by the cone $z = {(x^{2} + y^{2})}^{\frac{1}{2}}$ and the sphere $x^{2} + y^{2} + z^{2} = 2$

EunoR 2021-10-29

If the tangent line to y = f(x) at (4, 3) passes through the point (0, 2), find f(4) and f’(4)

sodni3 2021-10-15

Use set theoretic or vector notation or both to describe the points that lie in the given configurations. The line passing through (0,2,1) in the direction of $2 i - k$

ddaeeric 2021-09-14

The part of the surface $2 y + 4 z - x^{2} = 5$ that lies above the triangle with vertices $(0, 0), (2, 0), and (2, 4)$ Find the area of the surface.

generals336 2021-09-07

Find the area of the surface.
The part of the paraboloid
$z = 1 - x^{2} - y^{2}$
that lies above the plane
$z = - 6$

Tyra 2021-09-06

Find a parametric vector equation for the given plane:

Clifland 2021-09-05

Using the point $P_{0} = (1, 0, - 2)$ and the vector $v = (1, 3, - 1)$ write a parametric vector equation for a line through $P_{0}$ in the direction of v

Braxton Pugh 2021-08-30

Find an equation of the following curve in polar coordinates and describe the curve.
$x = (1 + \cos t) \cos t$
$y = (1 + \cos t) \sin t . 0 \leq t \leq 2 π$

Yasmin 2021-08-30

Write the scalar equation for a plane through the point $P_{0} = (1, 0, - 2)$ with normal vector $v = (1, 3, - 1)$

Reeves 2021-08-29

$x = t - \sin t$
$y = 1 - \cos t$ to the curve given by the parametric equation
$t = \frac{π}{3}$ find teh equation of the line that is tangent at its point

shadsiei 2021-08-22

Parametric equations and a value for the parameter t are given x = 3 - 5t, y = 4 + 2t. t = 1.
Find the coordinates of the point on the plane curve described by the parametric equations corresponding to the given value of t.

usagirl007A 2021-08-22

Consider the curve in the plane given in polar coordinates by $r = 4 \sin θ$ . Find the cartesian equation for the curve and identify the curve

hexacordoK 2021-08-22

The position of an object in circular motion is modeled by the parametric equations $x = 3 \sin 2 t$ $y = 3 \cos 2 t$ where t is measured in seconds.
Outline the trajectory of the object by providing the radius of the circle, the location at time t = 0, the direction of motion (clockwise or counterclockwise), and the time t it takes to complete one cycle around the circle.

Maiclubk 2021-08-22

Parametric equations and a value for the parameter t are given $x = (80 {\cos 45}^{o}) t, y = 6 + (80 {\sin 45}^{o}) t - 16 t^{2}$ . t = 2.
Find the coordinates of the point on the plane curve described by the parametric equations corresponding to the given value of t.

Reggie 2021-08-21

Graph the sets of points whose polar coordinates satisfy the equations and inequalities $1 \leq r \leq 2$

preprekomW 2021-08-21

Given $u =< 3, 5 > and v =< 6, 10 >$ , find the magnitude of the vector and find the dot product.

Those college students that must deal with parametric equations and complex tasks like polar coordinates and vector-valued functions know how important it is to find a reliable parametric equations solver who would help find the answers to the majority of questions.

The equations presented below have all the solutions already provided, which is good when you need an example or a starting point to continue with your Integral Calculus assignment. Remember to take a look at the notes that can be met at some Integral Calculus solutions that we have below.

Integral Calculus

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