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What else can I help you with?
How many points do you need to name a ray segement?
Just like line segments or lines, you just need two points to name them. Line ---.-----.-----------------.--------------> A B C D Line= AB Line= BC Ray= CD
Name the points that are a distance of 5 units from D?
a and e a+
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.
If j and k are intersecting lines A and B are points on j and C and D are points on k how many planes contain points A B C and D?
exactly one
How do you find the slope of a line when given 2 points?
The slope (m) = (delta y)/(delta x) m= (y2-y1)/(x2-x1) Given two points A(a,b) C(c,d) if A is the starting point (x1,y1) and C is the ending point (x2,y2) then m= (d-b)/(c-a) OR if C is the starting point then, m=(b-d)/(a-c) both will give you the same answer.
Does line k contains a d and h?
To determine if line k contains points d and h, we would need specific information about the line's equation or the coordinates of points d and h. If both points lie on the line according to its equation, then yes, line k contains d and h. Otherwise, if either point does not satisfy the line's equation, then line k does not contain them.
Which is the equation in standard form of the line that contains points C and D?
To find the equation in standard form of the line that contains points C and D, you first need the coordinates of those points. The standard form of a line is expressed as Ax + By = C, where A, B, and C are integers, and A should be non-negative. Using the coordinates of points C and D, you can calculate the slope and use the point-slope form to convert it to standard form. If you provide the coordinates of points C and D, I can help you derive the equation.
How many points do you need to name a ray segement?
Just like line segments or lines, you just need two points to name them. Line ---.-----.-----------------.--------------> A B C D Line= AB Line= BC Ray= CD
If line d intersects plane F then how many points on line d also lie on plane F?
There are one or infinitely many points.
In this figure a line through points C and D will?
In the figure, a line through points C and D will represent the linear relationship between those two points in a coordinate system. This line can be described using the slope-intercept form if the coordinates of points C and D are known. Additionally, the line can be used to predict values or analyze trends related to the data represented by those points.
How many different lines can be drawn if each line contains at least two of these points a b c d e?
10 lines, but only if no three of them are collinear.
What is the slope of the line that contains the points -24 and 49 enter your answer as a fraction in lowest terms?
A line must be in 2-dimensional space to have a slope. In 2-d space, each point is identified by an ordered pair of coordinates. The points in the question are not and so it is not possible to answer the question.
How can you know if the points is collinear points or non-collinear points?
Linear means line so collinear means on the same line. Non-collinear then means not on the same line. Hope that helped =D
What is a series of points that extend in two opposite directions without a end?
line. :D
Name the points that are a distance of 5 units from D?
a and e a+
What is the distance of a line bound by two points?
The distance of a line bound by two points can be calculated using the distance formula, which is derived from the Pythagorean theorem. For two points ((x_1, y_1)) and ((x_2, y_2)), the distance (d) is given by (d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}). This formula provides the straight-line distance between the two points in a Cartesian coordinate system.
In the figure points A B C and D reflect across to coincide with points G J I and H respectively?
In the given scenario, points A, B, C, and D are reflected across a line or point to coincide with points G, J, I, and H, respectively. This reflection implies that each original point and its corresponding reflected point are equidistant from the line of reflection. Therefore, the positions of points A, B, C, and D are symmetrically opposite to points G, J, I, and H concerning the line of reflection. This geometric relationship highlights the properties of reflection in a coordinate plane.
