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.
By solving the simultaneous equations the values of x and y should be equal to the given coordinate
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, the y-coordinate of a point changes sign while the x-coordinate remains the same. Therefore, the coordinate ( (2, -1) ) transforms into ( (2, 1) ).
The y intercept will be the ordinate(y value) in the given co-ordinate.
That will depend on the 3rd coordinate which has not been given
By solving the simultaneous equations the values of x and y should be equal to the given coordinate
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, the y-coordinate of a point changes sign while the x-coordinate remains the same. Therefore, the coordinate ( (2, -1) ) transforms into ( (2, 1) ).
The y intercept will be the ordinate(y value) in the given co-ordinate.
The y coordinate is -1 and the x coordinate is 4
That will depend on the 3rd coordinate which has not been given
The equation ( y = 2x ) represents a straight line where the y-coordinate is twice the x-coordinate. To determine points that lie on this line, you can substitute the x-values into the equation and check if the resulting y-values match. For example, points like (1, 2), (2, 4), and (0, 0) all satisfy the equation and lie on the line.
If the slope is 2/3 and the coordinate is (2, -1) then the straight line equation is 3y=2x-7
-- 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).
To determine if a point is a solution to the equation (y = 2x + 6), you need to substitute the x-coordinate of the point into the equation and see if the resulting y-value matches the y-coordinate of the point. For example, if the point is (1, 8), substituting (x = 1) gives (y = 2(1) + 6 = 8), which matches the y-coordinate, thus (1, 8) is a solution. You can repeat this process for any point to check if it satisfies the equation.
1 minute is 1/60 degrees and 1 second is 1/60 minutes
If Y = 0 then there is no value of X such that XY = 1.