You are about to action:

Object being modified by the action

Do you want to proceed?

Share Video Link

https://www.bitchute.com/video/uc1Qxi7hZ9TK/

Click to copy, then share by pasting into your messages, comments, social media posts and websites.

Embed Video HTML

Click to copy, then add into your webpages so users can view and engage with this video from your site.

Share to Social Media

Share to social media by clicking on the quick share links.

Report Content

Reason

Please select the most appropriate reason from the list provided.

Note: For a more detailed description of each reason, see our Community Guidelines.

Additional Comments

Please add any additonal comments that will help with the assessment of your request.

Note: Copyright claims must contain all the items specified within the Copyright Policy.

Email Submissions

We also accept reports via email. Please see the Guidelines Enforcement Process for instructions on how to make a request via email.

Thank you for submitting your report

We will investigate and take the appropriate action.

Add to Playlist

Parametric Curves: Example 8: The Cycloid: Proof Part 2

Next video playing soon

Click to cancel

Autoplay has been paused

Click to watch next video

First published at 22:32 UTC on February 7th, 2018.

Math Easy Solutions

MES

subscribers

Your platform for uncensored ideas. BitChute Premium.

BitChute Advertisement

In this video I go further into the derivation of the cycloid curve's parametric equations and this time go over the case where the angle which the circle rotates is between π/2 and π. The only difference in the derivation for this case, as compared with my earlier derivation for the case where the angle is between 0 and π/2 is that we are instead having to subtract the angle from π radians. But we use trig identities or the definition of trigonometric functions to show that we can write sine and cosine in exactly the same way as in my last video. This is an interesting video on showing how trig functions can be written and manipulated in different ways while still getting the same result, so make sure to watch this video!

Download the notes in my video: https://1drv.ms/b/s!As32ynv0LoaIhuAF20ak6-dEuQy61w

View Video Notes on Steemit: https://steemit.com/mathematics/@mes/parametric-curves-example-8-the-cycloid-proof-part-2

Related Videos:

Parametric Curves: Example 7: The Cycloid: Proof Part 1: https://youtu.be/XmHpIZqeRKk
Parametric Curves: Example 6: Graphing Devices: https://youtu.be/cwpEasc9mhQ
Parametric Curves: Example 5: Lissajous Figure: https://youtu.be/0OT1OnnAQ9I
Parametric Curves: Example 4: https://youtu.be/WZYIS1My-g4
Parametric Curves: Example 3: https://youtu.be/VpiJdEviBbk
Parametric Curves: Example 2: https://youtu.be/SBkzZDlqTTE
Parametric Curves: Example 1: https://youtu.be/0k7QyWa9-HA
Parametric Equations and Curves: https://youtu.be/Kd3XF4LZoFE
Parametric Equations and Polar Coordinates: https://youtu.be/usSors49Gdw
Trigonometry: Sine, Cosine and Tan Functions: http://youtu.be/WKTIlF2oWw8
Angles - Degrees vs Radians: What are Radians??: http://youtu.be/bOdrVvQWRdE
Trigonometry Identities: cos(x +/- y) = cos(x)cos(y) -/+ sin(x)sin(y) : http://youtu.be/VuQczhk7HOs
Trigonometry Identities: sin(x +/- y) = sin(x)cos(y) +/- cos(x)sin(y): http://youtu.be/edtk9thfwbM .