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

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

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

Oakey1w 2022-06-25

What is the distance between the following polar coordinates?:
$(8, \frac{7 π}{4}), (5, \frac{15 π}{8})$

Amber Quinn 2022-06-25

For $f (t) = (\frac{1}{1 - t}, - \frac{1}{1 + t^{2}})$ what is the distance between f(2) and f(5)?

boloman0z 2022-06-25

What is the distance between the following polar coordinates?: $(7, \frac{5 π}{4}), (1, \frac{15 π}{8})$

Taniyah Estrada 2022-06-25

What is the distance between the following polar coordinates?: $(7, \frac{5 π}{4}), (3, \frac{13 π}{8})$

Jeffery Clements 2022-06-25

What is the distance between the following polar coordinates?: $(3, \frac{π}{4}), (2, \frac{7 π}{8})$

Llubanipo 2022-06-25

What is the polar form of $(5, 14)$ ?

fabios3 2022-06-24

What is the distance between the following polar coordinates?:
$(5, \frac{7 π}{4}), (9, \frac{11 π}{8})$

Sattelhofsk 2022-06-24

What is the polar form of $(- 3, 14)$

Carolyn Beck 2022-06-24

For $f (t) = (\frac{\ln t}{e^{t}}, t e^{t})$ what is the distance between f(1) and f(2)?

Karina Trujillo 2022-06-24

What is the distance between the following polar coordinates?:
$(9, \frac{17 π}{12}), (4, \frac{3 π}{8})$

deceptie3j 2022-06-24

How do you convert parametric equation to cartesian $x = t - 2$ and $y = - (t^{2}) + t + 1 ?$

Mohammad Cannon 2022-06-24

Given a parametric function
$\begin{aligned} x & = x_{o} + v_{x} t + \frac{1}{2} a_{x} t^{2} \\ y & = y_{o} + v_{y} t + \frac{1}{2} a_{y} t^{2} \end{aligned}$
and point P at (c,d) , find all point(s) on the function that are distance R from point P, assuming that $R > 0$ and none of the constants equal 0.

misurrosne 2022-06-23

How do you find parametric equations for the tangent line to the curve with the given parametric equations at the specified point $x = 1 + 10 \cdot \sqrt{t}$ , $y = t^{5} - t$ , and $z = t^{5} + t$ ; (11, 0, 2)?

Jackson Duncan 2022-06-23

What is the polar form of $(24, 2)$ ?

Jeramiah Campos 2022-06-22

Let $γ : [0, 2 π] \to R^{3}$ be
$γ (t) = (4 t, \cos (3 t), \sin (3 t)) .$
Justify that $γ$ is differentiable.

Lydia Carey 2022-06-22

What is the polar form of $(1, 18)$ ?

juanberrio8a 2022-06-22

A curve C is defined by the parametric equations: $x = t^{2}$ and $y = t^{3} - 3 t$ , how do you show that C has two tangents at the point (3,0) and find their equations?

gnatopoditw 2022-06-22

For $f (t) = (\frac{\ln t}{t}, \frac{t^{2}}{e^{t}})$ what is the distance between f(2) and f(4)?

Finley Mckinney 2022-06-22

What is the distance between the following polar coordinates?: $(7, \frac{5 π}{4}), (2, \frac{9 π}{8})$

Kyla Ayers 2022-06-22

How do you write an equation in slope-intercept form of the line with parametric equations: $x = 2 + 3 t$ and $y = 4 + t$

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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