tangent line वाक्य
उदाहरण वाक्य
मोबाइल
- This curve has a tangent line at the origin that is vertical.
- Drawing a set of such tangent lines reveals the envelope of the hyperbola.
- But only a tangent line is perpendicular to the radial line.
- Geometrically, the limit of the secant lines is the tangent line.
- The next step is to find the intersection points of the tangent lines.
- Any such jump or point discontinuity will have no tangent line.
- A point on just one tangent line is on the conic.
- Tangent lines to a hyperbola have another remarkable geometrical property.
- Conversely, the perpendicular to a radius through the same endpoint is a tangent line.
- For this reason, this process is also called the "'tangent line approximation " '.
- To every point on this surface, there is an infinite number of tangent lines.
- Take a small step along that tangent line up to a point A _ 1.
- Geometrically, the derivative is the slope of the tangent line to the graph of at.
- The tangent line is the best linear approximation of the function near that input value.
- For example, a curve that crosses itself doesn't have a unique tangent line at that point.
- So, the other intersection point between the tangent line and the graph of is the point
- The angle between two curves intersecting at a point is the angle between their tangent lines.
- This hypotenuse is parallel to the tangent line of the integral curve at that corresponds to.
- The slope M should be, most accurately, the slope of the tangent line at x = a.
- In this case, we use the tangent line to the curve at this point as our line.
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