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The french curve is a set of segments of Euler spirals, also known as clothoids. The curvature of a clothoid varies linearly along its length. If you start at the least curved end of one of the segments (curvature closest to zero) there will be a declining radius of curvature as you go until you reach the end of that segment. The french curve set has several segments with different rates of curvature change.
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What are the algebraic equations for coordinate curve and coordinate surfaces?
There are infinitely many equations for each - and they are of different form, depending on the shape of the curve etc.
What do you call a curve formed by a point which moves according to the mathimatically defined rule?
A curve formed by a point that moves according to a mathematically defined rule is called a "trajectory" or "path." In mathematics, this can also be referred to as a "parametric curve" if defined using parameters, or simply a "curve" in a broader sense. The specific type of curve can vary based on the rule or equation governing the point's motion, such as a line, circle, or more complex shapes.
Who first designed French curve tools?
Ludwig Burmester, a German geometer, invented the Burmester curve also known as the French curve.
What is the function of a standard french curve?
french curve is used to connect arce and semi-circles, such as the neckline, armholes , and collar. it is either made of flat metal or wood.
How do you get the formula center of curvature?
This starts with the collocation circle to go through the three points on the curve. First write the equation of a circle. Then write three equations that force the collocation circle to go through the three points on the curve. Last, solve the equations for a, b, and r.
What are the algebraic equations for coordinate curve and coordinate surfaces?
There are infinitely many equations for each - and they are of different form, depending on the shape of the curve etc.
What is the difference between concave and convex shapes?
Concave shapes curve inward, like a cave, while convex shapes curve outward, like a bump.
What is the difference between convex and concave shapes?
Convex shapes curve outward, like a dome, while concave shapes curve inward, like a cave.
What do you call a curve formed by a point which moves according to the mathimatically defined rule?
A curve formed by a point that moves according to a mathematically defined rule is called a "trajectory" or "path." In mathematics, this can also be referred to as a "parametric curve" if defined using parameters, or simply a "curve" in a broader sense. The specific type of curve can vary based on the rule or equation governing the point's motion, such as a line, circle, or more complex shapes.
What is the opposite of Convex?
The opposite of convex is concave. Concave shapes have an inward curve, while convex shapes have an outward curve.
Why is the French curve called the French curve?
Because the first curves were designed in France!
Is the graph of a curve a function?
The graph if a function can be a curve, but it can also be any one of a ton of other shapes.
Who first designed French curve tools?
Ludwig Burmester, a German geometer, invented the Burmester curve also known as the French curve.
What are applications of the folium of Descartes?
The folium of Descartes is a curve with applications in mathematics and physics. It is used in studying polynomial equations and as an example of a curve in algebraic geometry. In physics, it can model certain physical phenomena involving curves and equations.
What is the function of a standard french curve?
french curve is used to connect arce and semi-circles, such as the neckline, armholes , and collar. it is either made of flat metal or wood.
What is French curve?
A French curve is a tool used to draw different curves there are lots of swirls and circles so if a circle guide isn't good enough the French curve can draw and curves possible.
What is the difference between parabola and curve?
A parabola refers to a symmetrical open plane curve that is formed by the intersection of the cone with a plane that is parallel to its side. The curve on the other hand refers to a line that gradually deviates from being straight for some or all of its length.
