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What is an equation of the locus of points equidistant from the points 4 1 and 10 1?
Every point equidistant from (4, 1) and (10, 1) lies on the line [ x = 7 ],and that's the equation.
What is an angle whose vertex lies on the circle and whose sides are chords of the circle?
Inscribed angle
Is each point that lies on a circle satisfies the equation of the circle true or false?
True
What Quadrant does the equation y equals -6x pass through?
it lies in the 2nd and 4th quadrants
If the coordinates of point A are (-3 2) and the coordinates of point B are (7 6) the x-intercept of is . Point lies on .?
Points: (-3, 2) and (7, 6) Slope: 2/5 Equation: 5y-2x = 16 x intercept: (-8, 0)
Which point lies on the line whose equation is 2x-3y9?
Without an equality sign it can not be considered to be an equation
Which set of points lies within plane l?
To determine which set of points lies within plane ( l ), you need to check if the coordinates of each point satisfy the plane's equation. A point ((x, y, z)) lies in the plane if it fulfills the equation of the plane, typically expressed in the form ( Ax + By + Cz + D = 0 ). By substituting the coordinates of the points into this equation, you can identify which points lie within the plane. Points that make the equation true are considered to be on or within the plane.
What points lies on the graph of the function y equals 4x?
Since there are no "following" points, none of them.
What point lies on the circle whose center is at the origin and whose radius is 10?
There are infinitely many points. One of these is (10, 0).
What is an equation of the locus of points equidistant from the points 4 1 and 10 1?
Every point equidistant from (4, 1) and (10, 1) lies on the line [ x = 7 ],and that's the equation.
How do you prove the 3 points are colinear?
To prove that three points are colinear, pick two points and form the equation of the line they describe, and then see if the third point lies on that line.
What points lies on the circle whose center is at the origin and whose radius is 10?
The points that lie on a circle centered at the origin (0, 0) with a radius of 10 satisfy the equation (x^2 + y^2 = 10^2) or (x^2 + y^2 = 100). This means any point ((x, y)) that meets this equation, such as (10, 0), (0, 10), (-10, 0), and (0, -10), as well as any other points that fall on the circle's perimeter, will lie on the circle. In general, points can be expressed in parametric form as ((10 \cos \theta, 10 \sin \theta)) for any angle (\theta).
What points lies on the graph of y equals x 2 - 2x plus 6?
Done see any following points. Ill give you a few that come from the equation. x=1 and y=5 x=2 and y=6 x=3 and y=9 x=11 and y=105
What is the equation of a circle whose centre lies in the 1st quadrant touching both the x and y axes with a diameter of 14 inches?
If you mean as on the Cartesian plane then the following key notes are applicable:-Diameter: 14 inchesRadius: 7 inchesCentre of the circle is at: (7, 7)Equation of the circle: (x-7)^2 +(y-7)^2 = 49
How the solution of a linear system with two equations is represented by the point where the graphs of the two equation intersect?
The first graph consists of all points whose coordinates satisfy the first equation.The second graph consists of all points whose coordinates satisfy the second equation.The point of intersection lies on both lines so the coordinates of that poin must satisfy both equations.
Which point lies on the line described by the equation below y plus 4 4 x-3?
To determine which point lies on the line described by the equation ( y + 4 = 4x - 3 ), we first simplify the equation to ( y = 4x - 7 ). Then, we can test specific points by substituting their coordinates into this equation to see if they satisfy it. For instance, if we test the point (2, 1), substituting ( x = 2 ) gives ( y = 4(2) - 7 = 1 ), confirming that (2, 1) lies on the line.
Which pair of points both lie on the that equation s 3x-y equal 2?
To determine which pair of points lies on the equation (3x - y = 2), substitute the coordinates of each point into the equation. For a point ((x, y)) to lie on the line, it must satisfy the equation when the values of (x) and (y) are plugged in. For example, the point ((1, 1)) does not satisfy the equation, but the point ((2, 4)) does, as substituting (x = 2) gives (3(2) - 4 = 2). Thus, you need to check the specific points provided to identify those that satisfy the equation.
