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The orthocenter is the point shared by the angle bisector of a triangle?
Actually, the orthocenter of a triangle is the point where the three altitudes of the triangle intersect. The altitudes are perpendicular lines drawn from each vertex to the opposite side. The angle bisectors of a triangle intersect at the incenter, not the orthocenter.
How do you make learning your lines easy and learning when to say them at the right time?
One helpful method is to break down your lines into smaller sections and practice each section separately. You can also record your lines and listen to them repeatedly to reinforce memorization. Additionally, understanding the overall context and emotions of the scene can aid in remembering when to say your lines at the right time.
How many parallel lines in a cylinder 2?
A cylinder includes an infinite number of parallel lines. Every line in the curved surface is parallel to every other one and perpendicular to the two ends. . "A cylinder 2" is meaningless. You would have to look at the homework you're trying to get the answer for to see what cylinder 2 means.
What is the difference between single pan balance and physical balance?
In music, pan knobs are used for mono input lines to control how they are mapped to stereo output lines. On the other hand, for stereo input lines, the knob is labelled "balance". So you should get a PAN control for mono lines and a BALANCE control for stereo lines (and none for lines with more than 2 channels). In the Sun J2SDK, PAN controls behave like BALANCE controls for stereo lines and BALANCE like PAN for mono lines. However, this is only a convenience for compatibility. To write portable programs, you should not rely on this behaviour. (Matthias) others，please refer to http://www.longhowl.com/howls/185
Why are isocost lines straight lines?
Isocost lines are straight because they represent all the possible combinations of inputs that can be purchased for a given total cost. Since the cost per unit of input is constant along a straight line, different combinations on the line will have the same total cost. This allows firms to find the most cost-effective way to produce a given level of output.
Are the lines that contain the altitudes of a triangle concurrent?
Yes. They meet at the orthocentre.
The point of intersection of the lines containing the altitudes of a triangle?
orthocenter (geometry)
What is the point of concurrency of the lines containing the altitudes?
Orthocenter
What is the point of concurrency of lines containing the altitudes?
It is called the The circumcentre.
Are the lines that contain the altitudes of a triangle are parallel?
No, they meet at a single point.
What types of concurrent constructions are needed to find the orthocenter of a triangle?
intersection of the lines drawn perpendicular to each side of the triangle through its midpoint
The orthocenter is the point shared by the angle bisector of a triangle?
Actually, the orthocenter of a triangle is the point where the three altitudes of the triangle intersect. The altitudes are perpendicular lines drawn from each vertex to the opposite side. The angle bisectors of a triangle intersect at the incenter, not the orthocenter.
Angle bisector of a triangle?
The angle bisectors of a triangle are the lines which cut the inner angles of a triangle into equal halves. The angle bisectors are concurrent and intersect at the center of the incircle.
What is the definition of concurrent lines?
concurrent lines are In geometry, three or more lines are said to be concurrent if they intersect at a single point.
Where can the lines containing the atitudes of an obtuse triangle intersect?
They intersect at the circumcentre.
Difference between concurrent coplanar forces and non concurrent coplanar forces?
Concurrent coplanar forces have their lines of action intersecting at a common point, allowing them to be resolved using the parallelogram law of forces. Non-concurrent coplanar forces have their lines of action not intersecting at a common point, requiring the use of the triangle law of forces for resolution.
What are the three lines of symmetry on an equilateral triangle?
They are the lines joining each of the vertices to the mid-points of the opposite sides. In an equilateral triangle, these lines are the medians, angle bisectors, altitudes and perpendicular bisectors of the sides - all in one!
