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What is the measure of angle BPC in the circle?
The answer will depend on the location of the points B, P and C.
The test each question in Part A is worth 2 points and each question in part B is worth 5 points Sam got all questions in part A correct and her test score was 85 How many part B questions were missed?
3
What is the voltage between points B and C?
.75 V
What is a part of a line with one endpoint and all the points in one direction?
It is a RayA ray is part of a line which is finite in one direction, but infinite in the other. It can be defined by two points, the initial point, A, and one other, B. The ray is all the points in the line segment between A and B together with all points, C, on the line through A and B such that the points appear on the line in the order A, B, C.Source: Faber, Richard L. (1983). Foundations of Euclidean and Non-Euclidean Geometry. New York, United States: Marcel Dekker. ISBN 0-8247-1748-1.
If point a is located at (-3-1 ) and there are ten points between A and B what could be possible coordinates for point B?
-2
The term for a portion of a circle between two points a and b that lie on the circle is?
An arc.
Points A and B are distinct points that lie on the circumference of a circle with center C such that the measure of minor arc AB is 80 degrees. How many points on the circumference of the circle are e?
exactly three times as far from point A as they are from point B?
What is the analogy for d-B to r?
The analogy for d-B to r is like comparing the distance between two points on a straight line (d-B) to the radius of a circle (r). Just as the radius measures the distance from the center of a circle to any point on its circumference, d-B represents the shortest distance between two points on a line.
The length of is the between points A and B?
distance
What is the measure of angle BPC in the circle?
The answer will depend on the location of the points B, P and C.
Describe the locus of points that are 9 cm from point B?
a circle 9 cm from point b I was co fused by this but you just do a diagram and write this
How many circles can pass through two given points?
Two points determine a unique line. Therefore, there are infinitely many circles that can pass through two given points. This is because a circle can be defined by its center, which can lie anywhere along the perpendicular bisector of the line segment connecting the two points.
The test each question in Part A is worth 2 points and each question in part B is worth 5 points Sam got all questions in part A correct and her test score was 85 How many part B questions were missed?
3
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 is the voltage between points B and C?
.75 V
What is a part of a line with one endpoint and all the points in one direction?
It is a RayA ray is part of a line which is finite in one direction, but infinite in the other. It can be defined by two points, the initial point, A, and one other, B. The ray is all the points in the line segment between A and B together with all points, C, on the line through A and B such that the points appear on the line in the order A, B, C.Source: Faber, Richard L. (1983). Foundations of Euclidean and Non-Euclidean Geometry. New York, United States: Marcel Dekker. ISBN 0-8247-1748-1.
What is the name of the postulate that states through any 3 points a circle can be formed?
There cannot be such a postulate because it is not true. Consider a line segment AB and let C be any point on the line between A and B. If the three points are A, B and C, there can be no circle that goes through them. It is so easy to show that the postulate is false that no mathematician would want his (they were mostly male) name associated with such nonsense. Well, if one of the points approach the line that goes through the other two points, the radius of the circle diverges. The line is the limit of the ever-growing circles. In the ordinary plane, the limit itself does not exist as a circle, but mathematicians have supplemented the plane with infinity to "hold" the centres of such "straight" circles.
