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It is impossible to figure it out with just one coordinate and no line. Maybe your line extends through the x and y system and you were given one coordinate. Take that coordinate and find the rise over run (slope). Follow that rise over run all the way to the y-axis. Whatever point you are on once you hit the y-axis that is the y-intercept.
What else can I help you with?
How do you find equation when 2 equations and 1 coordinate is given?
By solving the simultaneous equations the values of x and y should be equal to the given coordinate
What points shown below are on the line given by the equation y equals 2x?
To determine which points are on the line given by the equation ( y = 2x ), you can substitute the x-coordinate of each point into the equation and see if the resulting y-coordinate matches the point's y-coordinate. For example, if you have the point (1, 2), substituting ( x = 1 ) gives ( y = 2(1) = 2 ), so this point is on the line. Repeat this process for each point to find which ones satisfy the equation.
In a reflection along the x axis a given coordinate 2 -1 transforms itself into?
In a reflection along the x-axis, the y-coordinate of a point changes sign while the x-coordinate remains the same. Therefore, the coordinate ( (2, -1) ) transforms into ( (2, 1) ).
How do you find the y intercept when given y equals -1 plus B and a coordinate?
The y intercept will be the ordinate(y value) in the given co-ordinate.
What type of triangle is formed by joining the points D(7 3) E(8 1) and?
That will depend on the 3rd coordinate which has not been given
How do you find equation when 2 equations and 1 coordinate is given?
By solving the simultaneous equations the values of x and y should be equal to the given coordinate
In a reflection along the x axis a given coordinate 2 -1 transforms itself into?
In a reflection along the x-axis, the y-coordinate of a point changes sign while the x-coordinate remains the same. Therefore, the coordinate ( (2, -1) ) transforms into ( (2, 1) ).
How do you find the y intercept when given y equals -1 plus B and a coordinate?
The y intercept will be the ordinate(y value) in the given co-ordinate.
What is the y-coordinate in the ordered pair (4 -1)?
The y coordinate is -1 and the x coordinate is 4
What type of triangle is formed by joining the points D(7 3) E(8 1) and?
That will depend on the 3rd coordinate which has not been given
Find an equation of the line having the given slope and containing the given point m equals 2 over 3 and 2 and -1?
If the slope is 2/3 and the coordinate is (2, -1) then the straight line equation is 3y=2x-7
How do you find the midpoint of line segments with given endpoints are given -5 20 -10 15?
-- The x-coordinate of the midpoint is the average of the x-coordinates of the end-points. -- The y-coordinate of the midpoint is the average of the y-coordinates of the end-points. -- The average of two numbers is 1/2 of (the first number plus the second number).
How do you determine minutes and seconds in world map if the degree is given?
1 minute is 1/60 degrees and 1 second is 1/60 minutes
Find the coordinate of X if XY equals 1 and the coordinate of Y is 0?
If Y = 0 then there is no value of X such that XY = 1.
What is -1-0.5 on the coordinate plane?
If you mean (-1, -0.5) then it is located in the 3rd quadrant on the coordinated plane
Find PD if the coordinate of P is -7 and the coordinate of D is -1?
If p=(-7) and d=(-1) then the distance from p to d is determined by the distance formula for the one dimensional coordinate line:D=(x2-x1) d=x2, p=x1D=(-1)-(-7) = (-1)+7 = 6The positive number means the direction from p to d is from left to right on the coordinate line.
Where is the vertex coordinate of the parabola y equals 24 -6x -3x squared?
To find the vertex of the parabola given by the equation (y = 24 - 6x - 3x^2), we can rewrite it in standard form (y = ax^2 + bx + c). Here, (a = -3), (b = -6), and (c = 24). The x-coordinate of the vertex can be found using the formula (x = -\frac{b}{2a}), which gives (x = -\frac{-6}{2 \cdot -3} = 1). Substituting (x = 1) back into the equation, we find the y-coordinate: (y = 24 - 6(1) - 3(1^2) = 15). Therefore, the vertex coordinate is ((1, 15)).
