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R ×t =a r × t = a where a a is some constant vector.

Is a curve also a line. A curved line is sometimes called a curve. A straight line is the shortest distance between two points. A straight line is traced by a point moving in a direction that does not change.

That is, a curve is a line that always changes its direction. Also, what makes a curve a 'simple curve'? An equation of the second degree that has an infinite set of solutions defines an ellipse, a hyperbola, a parabola, or a curve that splits.

There are different zones of elasticity on a graph, but if we are to imagine a negatively sloped, straight line on a price v quantity graph, we find that elasticity differs based on where we look on the graph. D ds(r ×t) =t ×t +r ×t′ =0, d d s ( r × t) = t × t + r × t ′ = 0, so r ×t r × t is also a constant vector, i.e. A curve is a continuous and smooth flowing line without any sharp turns and that bends.

A line chart or line graph, also known as curve chart, [1] is a type of chart that displays information as a series of data points called 'markers' connected by straight line segments. It retains the brand's signature horseshoe grille and the bugatti line, which resembles a curved c on the side of. Intuitively, a curve may be thought of as the trace left by a moving point.

Curves are prominent figures found everywhere around us. In every day language, this means that a curve is a set of points which, near each of its points, looks like a line, up to a deformation. It is a line that consistently deviates from straightness, bending or curving in various ways.

If instead of using feature x, you use its square, you get a curve. Draw a rough sketch to indicate the region bounded between the curve y 2 = 4x and the line x = 3. The curve $\overline{x}(t)=(t,f(t))$ is a function, then condition $(2)$ becomes $$ \sqrt{1+f'(t)^2}=l $$ and $y=f(t)$ is a line.

Unlike straight lines, which have the same direction throughout their length, curved lines change their direction at every point. Visit byju's to learn different types of curved lines such as simple, algebraic and transcendental curves with many examples. A curve can be identified easily by observing if it bends and modifies its course at least once.

A curved line is one that is not straight and is bent. Asked 4 years, 11 months ago. Clearly if a curve has a constant tangent vector, then it must be a straight line.

The examples of geometric shapes in which curves can be observed are. A simple example of a curve is the parabola, shown to the right. A straight line parallel to the line 2x−y+5=0 is also a tangent to the curve y2 =4x+5.

In normal language a curve must bend (change direction), but in mathematics a straight line is also a curve. Generally speaking, a curve means a line that must bend. A curved line or shape can be understood as the path traced by the continuous motion of a point that changes its direction at least once without any sharp turns.

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