Sentences with TAUTOCHRONE
Check out our example sentences below to help you understand the context.Sentences
1
"The tautochrone curve is often used in the study of pendulums."
2
"The tautochrone property allows a pendulum to complete its swing regardless of its initial amplitude."
3
"The tautochrone is a cycloid curve."
4
"The tautochrone curve ensures that all pendulums of the same length have the same period."
5
"The motion of a pendulum on a tautochrone curve is independent of its mass."
6
"The tautochrone property was discovered by Christiaan Huygens."
7
"The tautochrone curve minimizes the time taken for a pendulum to swing."
8
"When a pendulum swings on a tautochrone curve, it is called an isochronous pendulum."
9
"The tautochrone curve has a constant period of oscillation."
10
"The tautochrone property is based on the conservation of mechanical energy in a pendulum."
11
"The tautochrone curve was first investigated by Huygens in the 17th century."
12
"The tautochrone curve can be described by parametric equations."
13
"The tautochrone property is also known as the isochronous property."
14
"Newton was fascinated by the tautochrone curve."
15
"The tautochrone is a special case of the cycloid curve."
16
"The tautochrone curve can be generated by rolling a circle along a straight line."
17
"The tautochrone curve is a brachistochrone curve."
18
"The tautochrone property is independent of the amplitude of the pendulum's swing."
19
"The tautochrone curve has applications in engineering and physics."
20
"The tautochrone property allows for accurate timekeeping with pendulum clocks."
1
"A tautochrone is a curve that gives the same period of oscillation for any body released from rest."
2
"The motion of a simple pendulum is a tautochrone."
3
"The tautochrone curve is also known as a isochrone curve."
4
"The concept of a tautochrone was first introduced by mathematician Christiaan Huygens."
5
"The tautochrone problem was solved by Huygens in 1659."
6
"A tautochrone can be thought of as a curve along which a frictionless bead will descend under gravity in the same amount of time, regardless of the starting point."
7
"The tautochrone property has important implications in physics and mathematics."
8
"The tautochrone curve is used in the design of various mechanisms like clocks and roller coasters."
9
"The cycloidal path is an example of a tautochrone curve."
10
"The tautochrone is a fascinating concept that showcases the beauty of mathematical principles."
