Question

give the equation of this parametric curve in Cartesian form. x= t^2 -t , y =...

give the equation of this parametric curve in Cartesian form. x= t^2 -t , y = 5-3t , -3 <_ t <_ 4
Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
7. For the parametric curve x(t) = 2 − 5 cos(t), y(t) = 1 + 3...
7. For the parametric curve x(t) = 2 − 5 cos(t), y(t) = 1 + 3 sin(t), t ∈ [0, 2π) Part a: (2 points) Give an equation relating x and y that represents the curve. Part b: (4 points) Find the slope of the tangent line to the curve when t = π 6 . Part c: (4 points) State the points (x, y) where the tangent line is horizontal
On the parametric curve (x(t), y(t)) = (t − t^2 , t^2 + 3t) pictured below,...
On the parametric curve (x(t), y(t)) = (t − t^2 , t^2 + 3t) pictured below, determine the (x, y)-coordinates of the marked point where the tangent line is horizontal.
1) A particle is moving on a curve that has the parametric equations x=-4cost, y=5sint, 0≤?≤2?....
1) A particle is moving on a curve that has the parametric equations x=-4cost, y=5sint, 0≤?≤2?. a) Find dy/dx when t= pi/4. b) Eliminate the parameter t to find a cartesian (x, y) equation of the curve and recognize it. c) Graph the Cartesian equation and indicate the direction of the motion.
Eliminate the parameter to find a Cartesian equation of the curves: a) x=3t+2,y=2t−3 b) x=21​sin(t)−3,y=2cos(t)+5
Eliminate the parameter to find a Cartesian equation of the curves: a) x=3t+2,y=2t−3 b) x=21​sin(t)−3,y=2cos(t)+5
Consider the parametric curve defined by x = 3t − t^3 , y = 3t^2 ....
Consider the parametric curve defined by x = 3t − t^3 , y = 3t^2 . (a) Find dy/dx in terms of t. (b) Write the equations of the horizontal tangent lines to the curve (c) Write the equations of the vertical tangent lines to the curve. (d) Using the results in (a), (b) and (c), sketch the curve for −2 ≤ t ≤ 2.
For the parametric curve x(t) = 2−5cos(t), y(t) = 1 + 3sin(t), t ∈ [0,2π) Part...
For the parametric curve x(t) = 2−5cos(t), y(t) = 1 + 3sin(t), t ∈ [0,2π) Part a: Give an equation relating x and y that represents the curve. Part b: Find the slope of the tangent line to the curve when t = π/6 . Part c: State the points (x,y) where the tangent line is horizontal.
1. Graph the curve given in parametric form by x = e t sin(t) and y...
1. Graph the curve given in parametric form by x = e t sin(t) and y = e t cos(t) on the interval 0 ≤ t ≤ π2. 2. Find the length of the curve in the previous problem. 3. In the polar curve defined by r = 1 − sin(θ) find the points where the tangent line is vertical.
Consider the parametric curve x = t2, y = t3 + 3t, −∞ < t <...
Consider the parametric curve x = t2, y = t3 + 3t, −∞ < t < ∞. (a) Find all of the points where the tangent line is vertical. (b) Find d2y/dx2 at the point (1, 4). (c) Set up an integral for the area under the curve from t = −2 to t = −1. (d) Set up an integral for the length of the curve from t=−1 to t=1.
Find the derivative of the parametric curve x=2t-3t2, y=cos(3t) for 0 ≤ ? ≤ 2?. Find...
Find the derivative of the parametric curve x=2t-3t2, y=cos(3t) for 0 ≤ ? ≤ 2?. Find the values for t where the tangent lines are horizontal on the parametric curve. For the horizontal tangent lines, you do not need to find the (x,y) pairs for these values of t. Find the values for t where the tangent lines are vertical on the parametric curve. For these values of t find the coordinates of the points on the parametric curve.
Consider the parametric curve C defined by the parametric equations x = 3cos(t)sin(t) and y =...
Consider the parametric curve C defined by the parametric equations x = 3cos(t)sin(t) and y = 3sin(t). Find the expression which represents the tangent of line C. Write the equation of the line that is tangent to C at t = π/ 3.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT