General hypocycloid

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Calculus 2: Parametric Equations (11 of 20) What is a Hypocycloid?

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15.01.2018

Visit 🤍 for more math and science lectures! In this video I will explain the hypocycloid where a point on the edge of a small circle, radius=r, inside the big circle, radius=R, where k=R/r=4 will trace out a shape called the hypocycloid. Next video in the series can be seen at: 🤍

Hypocycloid derivation of parametric equations and examples of hypocycloid animations.

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Questions or requests? Post your comments below, and I will respond within 24 hours. Hypocycloid derivation of parametric equations and examples of hypocycloid animations. We begin with an animation of a hypocycloid curve generated by a smaller circle rolling within a larger circle. The animation of the smaller circle rolling inside the larger circle produces a three pointed hypocycloid, because the ratio of the circumferences of the larger circle to the smaller circle is 3:1. We freeze the hypocycloid animation and begin to label the diagram in order to derive the parametric equations for the hypocycloid generated by rotations of the smaller circle within the larger circle. We use trigonometry to derive the parametric equations for the hypocycloid in general, where the radius of the larger circle is R and the radius of the smaller circle is r. Next, we apply our parametric equations to hypocycloid examples. The first is the same as the introductory animation: a three-pointed hypocycloid generated from R=3 and r=1. After finding the parametric equations for the hypocycloid, we show an animation of the curve. Finally, we apply the hypocycloid parametric equations to the case for which R=3 and r=1.1. In this case, the curve is not closed after a 2pi rotation of the parameter t. We compute how many rotations before the parametric curve is complete, then we finish with an animation of the hypocycloid, which takes 11 complete rotations of the parameter t to complete.

HypoCycloid//Engineering Drawing

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Ellipse By Concentric Circle Method:🤍 Ellipse By Parallelogram Method:🤍 Ellipse By Arc Of Circle Method: 🤍 Ellipse By Rectangle Method:🤍 Ellipse By Four Center Method: 🤍 Parabola by Eccentricity Method:🤍 Hyperbola By Eccentricity Method: 🤍 Parabola by Eccentricity Method:🤍 Parabola By Tangent Method: 🤍 Parabola By Oblong Method:🤍 Parabola By Parallelogram Method:🤍 Hyperbola By Eccentricity Method: 🤍 Hyperbola By Orthogonal Method:🤍 Hyperbola By Oblique Method :🤍 Hyperbola by Assmtotes Method:🤍 CyCloid video link:🤍 EpiCycloid: 🤍 Hypocycloid:🤍 Hypocycloid :Straight line:🤍 Half Cycloid Horizontal and Half is Vertical: 🤍 Epicycloid: Cardioid:🤍 #engineeringclasses #onlineengineeringclasses #onlinebtechclasses #engineeringdrawingclasses#engineeringgraphicsclasses#onlinegraphicsclasses #onlineengineeringclasses #instrumentationandcontrolsystemsonline #mechanicalengineeringclasses #onlinemechanicalengineeringclasses #civilengineeringclasses #onlinepolytechnicclasses #onlineiticlasses #onlinegateclasses #gatemechanicalclasses

Hypocycloid(Straight line) //Engg. Drawing

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11.11.2020

Ellipse By Concentric Circle Method:🤍 Ellipse By Parallelogram Method:🤍 Ellipse By Arc Of Circle Method: 🤍 Ellipse By Rectangle Method:🤍 Ellipse By Four Center Method: 🤍 Parabola by Eccentricity Method:🤍 Hyperbola By Eccentricity Method: 🤍 Parabola by Eccentricity Method:🤍 Parabola By Tangent Method: 🤍 Parabola By Oblong Method:🤍 Parabola By Parallelogram Method:🤍 Hyperbola By Eccentricity Method: 🤍 Hyperbola By Orthogonal Method:🤍 Hyperbola By Oblique Method :🤍 Hyperbola by Assmtotes Method:🤍 CyCloid video link:🤍 EpiCycloid: 🤍 Hypocycloid:🤍 CyCloid video link:🤍 EpiCycloid: 🤍 Hypocycloid:🤍 Half Cycloid Horizontal and Half is Vertical: 🤍 Epicycloid: Cardioid:🤍 #engineeringclasses #onlineengineeringclasses #onlinebtechclasses #engineeringdrawingclasses#engineeringgraphicsclasses#onlinegraphicsclasses #onlineengineeringclasses #instrumentationandcontrolsystemsonline #mechanicalengineeringclasses #onlinemechanicalengineeringclasses #civilengineeringclasses #onlinepolytechnicclasses #onlineiticlasses #onlinegateclasses #gatemechanicalclasses

Cycloidal Curves_Hypocycloid_Problem 3

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07.01.2017

A circle of 50 mm diameter rolls on the circumference of another circle of 175 mm diameter and inside it. Trace the locus of the point on the circumference of the rolling circle for one complete revolution. Name the curve. Draw tangent and normal to the curve at a point 50 mm from the centre of the directing circle. My Affiliate Links: My Samson Go Mic: 🤍 My Wacom Writing Tab: 🤍 Books I refer: 🤍 🤍 🤍

Calculus 2: Parametric Equations (12 of 20) Hypocycloid, Deltoid, Astroid, etc...

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16.01.2018

Visit 🤍 for more math and science lectures! In this video I will show how a Spirograph is similar to the hypocycloid, deltoid, astroid, etc... Next video in the series can be seen at: 🤍

HOW TO DRAW THE HYPOCYCLOID IN ENGINEERING DRAWING

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08.07.2021

A Circle of 50 mm diameter rolls on the inner side of the circumference of another circle of 160 mm Diameter. Trace the locus of the point on the circumference of rolling circle for one complete revolution. Draw Normal and Tangent to the curve at a point 45 mm from the center of directing circle. #hypocycloid #engineeringdrawing #drawhypocycloid 🤍techcad #english

How to DRAW a HYPOCYCLOID CURVE? Engineering Curves - Engineering Drawing

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01.12.2018

This EzEd video explains WHAT is a HYPOCYCLOID and step by step method on how to DRAW a HYPOCYCLOID when the given PROBLEM is to Draw LOCUS of a point P on the PERIPHERY of a circle which rolls from the inside of the curved path. Take diameter of ROLLING CIRCLE as 50 mm and radius of directing circle as 75mm. We at EzEd aim to make education easy. To view the entire video for Engineering Curves click on 🤍 To view more videos of Engineering Drawing view our playlist 🤍 Please subscribe to EzEd Channel 🤍

Cycloidal Curves_Hypocycloid_ Advanced_Problem 5

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12.01.2017

Show that when the diameter of directing circle is twice that of the rolling circle, the hypocycloid is a straight line. Take diameter of rolling circle as 50 mm. My Affiliate Links: My Samson Go Mic: 🤍 My Wacom Writing Tab: 🤍 Books I refer: 🤍 🤍 🤍

Running Circles Around Circles: Part 1: Hypocycloid Proof

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13.01.2017

In this video go over a very interesting Laboratory Project, which is a cool math project at the end of some of the chapters in my Calculus book, and the project I go over is called Running Circles Around Circles. This project looks at the curves generated by, just as the title states, a point on a circle that rotates around another circle, either on the inside or outside of that circle. In part 1 of the project I derive the parametric equations for the curve generated when the circle is rotating INSIDE of the other circle. The resulting curve is called a hypocycloid. Rotating on the outside is called a epicycloid, and which I will go over this in later parts of this video series. In this derivation, I show how we can use basic geometric and trigonometry to determine equations for the coordinates of the point on the circle we are tracing. This is a great video into the crazy and fascinating world of the types of parametric curves that can be sketched and formulated, so make sure to watch this video! Also stay tuned for future parts of this laboratory project because some of the curves are truly amazing! Download the notes in my video: 🤍 View Video Notes on Steemit: 🤍 Related Videos: Parametric Curves: Superellipses: 🤍 Parametric Curves: Example 11: Conchoids of Nicomedes: 🤍 Parametric Curves: Example 7: The Cycloid: Proof Part 1: 🤍 Parametric Curves: Example 6: Graphing Devices: 🤍 Parametric Curves: Example 5: Lissajous Figure: 🤍 Parametric Equations and Curves: 🤍 Parametric Equations and Polar Coordinates: 🤍 Angles - Degrees vs Radians: What are Radians??: 🤍 Trigonometry: Sine, Cosine and Tan Functions: 🤍 . SUBSCRIBE via EMAIL: 🤍 DONATE! ʕ •ᴥ•ʔ 🤍 Like, Subscribe, Favorite, and Comment Below! Follow us on: MES Truth: 🤍 Official Website: 🤍 Hive: 🤍 MORE Links: 🤍 Email me: contact🤍mes.fm Free Calculators: 🤍 BMI Calculator: 🤍 Grade Calculator: 🤍 Mortgage Calculator: 🤍 Percentage Calculator: 🤍 Free Online Tools: 🤍 iPhone and Android Apps: 🤍

17 HYPOCYCLOID -AutoCAD 2022

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17 HYPOCYCLOID Construct a hypocycloid, rolling circle 50 mm diameter and directing circle 1 75 mm diameter. Draw a tangent to it at a point 50 mm from the centre of the directing circle.

EpiCyCloid

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29.10.2020

Ellipse By Concentric Circle Method:🤍 Ellipse By Parallelogram Method:🤍 Ellipse By Arc Of Circle Method: 🤍 Ellipse By Rectangle Method:🤍 Ellipse By Four Center Method: 🤍 Parabola by Eccentricity Method:🤍 Hyperbola By Eccentricity Method: 🤍 Parabola by Eccentricity Method:🤍 Parabola By Tangent Method: 🤍 Parabola By Oblong Method:🤍 Parabola By Parallelogram Method:🤍 Hyperbola By Eccentricity Method: 🤍 Hyperbola By Orthogonal Method:🤍 Hyperbola By Oblique Method :🤍 Hyperbola by Assmtotes Method:🤍 CyCloid video link:🤍 EpiCycloid: 🤍 Hypocycloid:🤍 Hypocycloid :Straight line:🤍 Half Cycloid Horizontal and Half is Vertical: 🤍 Epicycloid: Cardioid:🤍 #engineeringclasses #onlineengineeringclasses #onlinebtechclasses #engineeringdrawingclasses#engineeringgraphicsclasses#onlinegraphicsclasses #onlineengineeringclasses #instrumentationandcontrolsystemsonline #mechanicalengineeringclasses #onlinemechanicalengineeringclasses #civilengineeringclasses #onlinepolytechnicclasses #onlineiticlasses #onlinegateclasses #gatemechanicalclasses

Hypocycloid | Curves | Cycloid | Engineering Graphics | EG | Tamil

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01.01.2021

Share this video to your Mechanical Friends, if you have found useful for you at least few percentage.

How to illustrate the parametric display of HypoCycloid using GeoGebra classic6.

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14.07.2022

This video shows how to illustrate the parametric display of hypoCycloid using general angle θ.

CYCLOID , EPICYCLOID, HYPOCYCLOID PROBLEMS - ENGINEERING DRAWING

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ENGINEERING DRAWING , CYCLOIDAL CURVES, CYCLOID ,EPICYCLOID, HYPOCYCLOID PROBLEMS

HOW TO DRAW HYPOCYCLOID IN ENGINEERING DRAWING AND GRAPHICS (PART-1) BY PROF.TIKLE SIR

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PLEASE VISIT MY NEW YOUTUBE CHANNEL FOR ALL "MATHS" VIDEOS. LINK IS AS BELOW: 🤍 TODAY WE WILL STUDY 1ST PROBLEM ON HYPOCYCLOID. ALL PREVIOUS TOPICS LINK GIVEN BELOW : FOR "ORTHOGRAPHIC PROJECTION", 🤍 FOR "ISOMETRIC PROJECTION", 🤍 FOR "PROJECTION OF POINTS", 🤍 FOR "PROJECTION OF STRAIGHT LINE", 🤍 FOR "PROJECTION OF PLANES", 🤍 FOR "PROJECTION OF SOLIDS", 🤍 FOR "SECTION OF SOLID & DEVELOPMENT", 🤍 FOR "PLAIN SCALE", 🤍 FOR "DIAGONAL SCALE", 🤍 FOR "VERNIER SCALE", 🤍 FOR "ELLIPSE", 🤍 FOR "PARABOLA", 🤍 FOR "HYPERBOLA", 🤍 FOR "CYCLOID", 🤍 FOR "EPICYCLOID", 🤍 FOR "HYPOCYCLOID", 🤍 FOR "INVOLUTE", 🤍 FOR "ARCHIMEDEAN SPIRAL", 🤍 FOR "TANGENT AND NORMAL", 🤍 FOR "OBJECTIVE QUESTION IN DRAWING" 🤍 FOR "ENGINEERING MECHANICS", 🤍 FOR "MOMENT OF A FORCE", 🤍 FOR "VARIGNON'S THEOREM", 🤍 FOR "CENTROID", 🤍 FOR "MOMENT OF INERTIA", 🤍 FOR "EQUILIBRIUM", 🤍 FOR "LAMI'S THEOREM", 🤍 FOR "TRUSS ANALYSIS", 🤍 FOR "FRICTION", 🤍 FOR "3D FORCE SYSTEM", 🤍 FOR "SIMPLE LIFTING MACHINE", 🤍 FOR "IMPULSE AND IMPACT", 🤍 FOR "ELECTRICAL ENGINEERING", 🤍 FOR "SERIES PARALLEL CIRCUIT" 🤍 FOR "STAR DELTA TRANSFORMATION" 🤍 FOR "MAGNETIC CIRCUIT", 🤍 FOR "SUPERPOSITION THEOREM" 🤍 FOR "KIRCHHOFF'S VOLTAGE LAW" 🤍 FOR "KIRCHHOFF'S CURRENT LAW", 🤍 FOR "THEVENIN THEOREM", 🤍 FOR "NORTON THEOREM", 🤍 FOR "RECIPROCITY THEOREM", 🤍 FOR "MAXIMUM POWER TRANSFER THEOREM", 🤍 FOR "SOURCE TRANSFORMATION", 🤍 FOR "ELECTRICAL ENGG OBJECTIVE QUESTIONS", 🤍 #howtodrawhypocycloid #hypocycloid #engineeringdrawing

(Hindi) # ED Epicycloid & Hypocycloid (Engineering Curves)

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11.10.2019

A circle of 50 mm diameter rolls on the circumference of another circle of 150 mm diameter outside & inside it. Trace the locus of a point on the circumference of a rolling circle for one complete revolution. Also draw normal and tangent at any point on the curve. Name the curve.

Introduction to Cycloidal Curves (Cycloid, Epicycloid & Hypocycloid)

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This tutorial takes you inside the world of cycloidal curves which is generated by a point on the circumference of a circle that rolls along a straight line, outside and inside a circle. I am sure this tutorial will surely help you understand this concept in a very interactive manner. My Affiliate Links: My Samson Go Mic: 🤍 My Wacom Writing Tab: 🤍 Books I refer: 🤍 🤍 🤍

hypocycloid straight line

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dear students, in this video , i will explain you about , how you can construct hypo-cycloid when the diameter of the rolling circle is half of the diameter of the directing circle and to show hypocycloid as straight line correction : At the end of brief explanation , the dimensioning of rolling circle , i.e. radius of rolling circle is to be shown as 30 mm from the Centre of the rolling circle not from the center of directing circle. please consider it Note: Watch this video right till the end to have a firm clarity on the concept of the construction of Hypo cycloidal curve. For more videos on engineering graphics visit the link, 🤍

Hypocycloid with three corners and clockwise roll-out

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The green circle which has radius b - g = 4 - 1,3333 is rolling on the blue circle which has radius b = 4. The interactive simulation that created this movie is available at 🤍

Hypocycloid

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#mathbrain #shortvideo #shortsfeed #short

Hypocycloid

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hypocycloid k=5

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Hypocycloid | Procedure to Draw | Engineering Graphics

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This Video teaches the procedure to draw Hypocycloid.

How to draw tangent normal on hypocycloid

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how to draw tangent and normal to hypocycloid, how to draw tangent to hypocycloid how to draw tangent and normal to hypocycloid, how to draw tangent to hypocycloid

HYPOCYCLOID #2. How to Draw a Tangent and Normal to a Hypocycloid Curve in Technical Drawing

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In this video, I will show you How to Draw a Tangent and Normal to a Hypocycloid Curve in Technical and Engineering Drawing - LINKS TO OTHER CURVES AND CYCLOIDS: 🤍 (How to Draw a Helix in Engineering Drawing) 🤍 (How to Draw a HYPERBOLA in Engineering Drawing) 🤍 (PARABOLA #1. How to Draw a PARABOLA when Given the Span and the Height) 🤍 (PARABOLA #2. How to Find the FOCUS and DIRECTRIX of a Parabola in Engineering and Technical Drawing) 🤍 (PARABOLA #3. How to Draw a Tangent and Normal to a Parabola) 🤍 (PARABOLA 4. How to Draw a Parabola when Given the FOCUS and DIRECTRIX) 🤍 (How to Draw a CYCLOID in Engineering Drawing) 🤍 (How to Draw a Tangent and Normal to a CYCLOID in Technical Drawing) 🤍 (How to Draw an EPICYCLOID in Engineering Drawing) 🤍 (EPICYCLOID #2. How to Draw a Tangent and Normal to an Epicycloid Curve in Technical Drawing) 🤍 (How to Draw a HYPOCYCLOID in Engineering Drawing) 🤍 (HYPOCYCLOID #2. How to Draw a Tangent and Normal to a Hypocycloid Curve in Technical Drawing) 🤍 (Difference Between EPICYCLOID and HYPOCYCLOID) DON'T FORGET TO LIKE, SHARE, COMMENT. Yet to subscribe? Click here to subscribe NOW: 🤍 Visit our Website: 🤍 Like our Facebook Page: 🤍 Join our Facebook Group: 🤍 Subscribe to our Channel: 🤍 Thanks PA Academy #TechnicalDrawing #Hypocycloid #Cycloid #EngineeringDrawing#AutoCAD #PAacademy

[HINDI] Difference between Cycloid, Epicyloid and Hypocycloid

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This video is little bit different video in which i used first time background sound as well as video is shot with the help of two camera. Connect with me on otherplatform: Instagram:🤍 Twitter:🤍 Shooting: For video I use lg g5 mobile phone For audio I use blue snowball mw condensor mic EDITING: for video I use Sony vegas pro for audio I use Audacity. I hope you like it. for more videos subscribe to my youtube channel. thankyou for watching.. credit to Track: NIVIRO - Flares [NCS Release] Music provided by NoCopyrightSounds. Watch: 🤍 Free Download / Stream: 🤍

EG/Engineering Graphics/Hypocycloid /diagram/tamil/solution/Namma ooru Google

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More Post: *How to easily remind the fixed beam formula - 🤍 *Column and struts // Euler's formula - 🤍 *How to easily remind the fixed beam and UDL load Formula - 🤍 Please don"t forget to like, share, subscribe and click bell button. Follow on Twitter - 🤍 FB page - 🤍 Instagram - 🤍

Engineering Drawing - hypocycloid

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Line segments animation forming a four cusp hypocycloid (astroid), code for the animation #shorts

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Line segments animation forming a four cusp hypocycloid (astroid), code for the animation. wxMaxima code. Note: the animation was split into four sections, then stitched together in video editing. /*first quadrant points and animation*/ p1(t):=points([[0,10-.2*t]])$ p1x(t):=0$ p1y(t):=10-.2*t$ p2(t):=points([[.2*t,0]])$ p2x(t):=.2*t$ p2y(t):=0$ line1(t):=parametric((1-i)*p1x(t)+i*p2x(t),(1-i)*p1y(t)+i*p2y(t),i,0,1)$ /*make a list of lists to add to the parametric set at each step*/ innerlist:[]$ radiuslist:[]$ for j from 1 thru 50 do( innerlist:append(innerlist, [line1(j)] ) )$ templist:[]$ for n from 1 thru 50 do( for m from 1 thru n do( templist:append(templist, [innerlist[m]]) ), radiuslist:append(radiuslist,[templist]), templist:[] )$ wxplot_size:[1000,1000]$ wxanimate_framerate:20$ rlist:makelist(i,i,1,50)$ with_slider_draw( r,rlist, nticks=1000, xrange=[-10.5,10.5], yrange=[-10.5,10.5], xtics=false, ytics=false, color=black, parametric(0,t,t,-10,10), explicit(0,x,-10,10), color=blue, line_width=2, radiuslist[r], point_type=7, point_size=1, color=red, p1(r), p2(r) ); /*fourth quadrant animation*/ /*list of first quadrant lines to be static when fourth quadrant starts*/ Q1lines: makelist(line1(t),t,0,50)$ /*fourth quadrant points and lines*/ p1(t):=points([[0,-.2*t]])$ p1x(t):=0$ p1y(t):=-.2*t$ p2(t):=points([[10-.2*t,0]])$ p2x(t):=10-.2*t$ p2y(t):=0$ line2(t):=parametric((1-i)*p1x(t)+i*p2x(t),(1-i)*p1y(t)+i*p2y(t),i,0,1)$ innerlist:[]$ radiuslist:[]$ for j from 1 thru 50 do( innerlist:append(innerlist, [line2(j)] ) )$ templist:[]$ for n from 1 thru 50 do( for m from 1 thru n do( templist:append(templist, [innerlist[m]]) ), radiuslist:append(radiuslist,[templist]), templist:[] )$ wxplot_size:[1000,1000]$ wxanimate_framerate:20$ rlist:makelist(i,i,1,50)$ with_slider_draw( r,rlist, nticks=1000, xrange=[-10.5,10.5], yrange=[-10.5,10.5], xtics=false, ytics=false, color=black, parametric(0,t,t,-10,10), explicit(0,x,-10,10), color=black, line_width=2, radiuslist[r], color=blue, Q1lines, point_type=7, point_size=1, color=red, p1(r), p2(r) ); /*list of Q4 lines for third part*/ Q4lines: makelist(line2(t),t,0,50)$ /*third quadrant points and lines*/ p1(t):=points([[0,-10+.2*t]])$ p1x(t):=0$ p1y(t):=-10+.2*t$ p2(t):=points([[-.2*t,0]])$ p2x(t):=-.2*t$ p2y(t):=0$ line3(t):=parametric((1-i)*p1x(t)+i*p2x(t),(1-i)*p1y(t)+i*p2y(t),i,0,1)$ innerlist:[]$ radiuslist:[]$ for j from 1 thru 50 do( innerlist:append(innerlist, [line3(j)] ) )$ templist:[]$ for n from 1 thru 50 do( for m from 1 thru n do( templist:append(templist, [innerlist[m]]) ), radiuslist:append(radiuslist,[templist]), templist:[] )$ wxplot_size:[1000,1000]$ wxanimate_framerate:20$ rlist:makelist(i,i,1,50)$ with_slider_draw( r,rlist, nticks=1000, xrange=[-10.5,10.5], yrange=[-10.5,10.5], xtics=false, ytics=false, color=black, parametric(0,t,t,-10,10), explicit(0,x,-10,10), color=blue, line_width=2, radiuslist[r], color=blue, Q1lines, color=black, Q4lines, point_type=7, point_size=1, color=red, p1(r), p2(r) ); /*list of Q3 lines for fourth part*/ Q3lines: makelist(line3(t),t,0,50)$ /*second quadrant points and lines*/ p1(t):=points([[0,.2*t]])$ p1x(t):=0$ p1y(t):=.2*t$ p2(t):=points([[-10+.2*t,0]])$ p2x(t):=-10+.2*t$ p2y(t):=0$ line4(t):=parametric((1-i)*p1x(t)+i*p2x(t),(1-i)*p1y(t)+i*p2y(t),i,0,1)$ innerlist:[]$ radiuslist:[]$ for j from 1 thru 50 do( innerlist:append(innerlist, [line4(j)] ) )$ templist:[]$ for n from 1 thru 50 do( for m from 1 thru n do( templist:append(templist, [innerlist[m]]) ), radiuslist:append(radiuslist,[templist]), templist:[] )$ wxplot_size:[1000,1000]$ wxanimate_framerate:20$ rlist:makelist(i,i,1,50)$ with_slider_draw( r,rlist, nticks=1000, xrange=[-10.5,10.5], yrange=[-10.5,10.5], xtics=false, ytics=false, color=black, parametric(0,t,t,-10,10), explicit(0,x,-10,10), color=black, line_width=2, radiuslist[r], color=blue, Q1lines, color=black, Q4lines, color=blue, Q3lines, point_type=7, point_size=1, color=red, p1(r), p2(r) );

L07 Epicycloid Class Recording | Concept & 120° problem | Engineering Graphics with AutoCAD

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Join this channel to get access to perks: 🤍 VIDEO DESCRIPTION: You will get all the videos in this series at below playlist: _ #CADiMate #TheFOURce #4nby #4&by #CADiMate4ce #WisdomOfPast #TechnologyOfPresent #BetterFuture #SmartTeachingLearning #PastWisdomPresentTechBetterFuture #SrikanthRangdal #ProfSJRangdal #shrekant _ Visit our social media accounts for more: 🤍 🤍 🤍 🤍 🤍 _ #JNTUHCOE #JNTU #OU #OsmaniaUniversity #MethodistCollegeOfEngineeringAndTechnology #Mechanical #Engineering #Technology #ComputerAidedDesigning #CAD/CAM #CAD #AutoCAD #Onshape #SolidWorks ©CADiMate4ce

HYPOCYCLOID CURVE

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In geometry, a hypocycloid is a special plane curve generated by the trace of a fixed point on a small circle that rolls within a larger circle. It is comparable to the cycloid but instead of the circle rolling along a line, it rolls within a circle.

Calculus 2: Parametric Equations (18 of 20) Find the Area of an Arch of a Cycloid

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Visit 🤍 for more math and science lectures! In this video I will find the area, A=? (dA=ydx), under a single arc of a cycloid using the equations y=R(1-cost) and x=R(t-sint). Next video in the series can be seen at: 🤍

hypocycloid ||how to draw hypocycloid in auto cad ||in telugu

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#telugucad #cycloid #hypocycloid #telugucad #howtodrawhypocycloid #hypocycloidintelugu easy way to draw hypocycloid in auto cad . thank u for your support .

#3-Parametric - Explanation for Asteroid curve

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Here, you will find easy way to trace the curves and also some key points which are very important in tracing the curve. Parametric Curves:- Basics - 🤍 Cycloid - 🤍 Asteriod - 🤍 Algebric - 🤍 Some videos links which will help you to understand CARTESIAN CURVE in more detail- ☑ Symmetry - 🤍 ☑ POI & Tangent - 🤍 ☑ Asymptotes - 🤍 ☑ Region of absence - 🤍 Sample Questions of Cartesian curve:: Example 1 - 🤍 Example 2 - 🤍 Example 3 - 🤍 For more such easy solution of questions - Like, share and subscribe my channel. Press the notification bell icon to get latest updates.

Hypocycloid in Engineering Graphics #EngineeringCurves #Hypocycloid

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00:13:41
22.11.2021

Hypocycloid in Engineering Graphics explained with following timestamp: 0:00 – Hypocycloid - Engineering Drawing lecture series 0:24 – Definition of Hypocycloid 1:25 – Problem Description on Hypocycloid 2:15 – Drawing of Hypocycloid 3:30 – Concept of Hypocycloid 10:28 – Hypocycloid 10:44 – Draw a Tangent and normal to Hypocycloid 12:13 – Normal to Hypocycloid 12:23 – Tangent to Hypocycloid Hypocycloid in Engineering Graphics covered by following points in this video: 1. Hypocycloid 2. Definition of Hypocycloid 3. Problem Description on Hypocycloid 4. Drawing of Hypocycloid 5. Concept of Hypocycloid 6. Draw a Tangent and normal to Hypocycloid 7. Normal to Hypocycloid 8. Tangent to Hypocycloid Engineering Funda channel is all about Engineering and Technology. Here this video is a part of Engineering Drawing (Engineering Graphics and Design) #Hypocycloid, #EngineeringGraphics, #EngineeringDrawing, #EngineeringFunda

Hypocycloid

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00:14:23
12.10.2020

Construction of hypocycloid

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