With difficulty if you don't know the methods and one of the methods is as follows:-
Let the points (k, 3h) and (3k, h) be (x1, y1) and (x2, y2) respectively:
(y-y1) over (y2-y1) = (x-x1) over (x2-x1)
(y-3h) over (h-3h) = (x-k) over (3k-k)
(y-3h) over (-2h)) = (x-k) over (2k)
Multiply both sides by -2hk to eliminate the fractions:
k(y-3h) = -h(x-k)
ky-3hk = -hx+hk
ky = -hx+hk+3hk
ky = -hx+4hk
The above straight line equation can be expressed as: hx+ky-4hk = 0
Normally a straight line segment.
The equation for the given points is y = x+4 in slope intercept form
The wrong information has been given to form a straight line equation but in general a straight line equation is in the form of y = mx+c whereas m is the slope and c is the y intercept
Not enough information has been given because in order to work out a straight line equation the slope and coordinates of (x, y) must be given
It is in its general form: 2x+7y-14 = 0
Normally a straight line segment.
The equation for the given points is y = x+4 in slope intercept form
The wrong information has been given to form a straight line equation but in general a straight line equation is in the form of y = mx+c whereas m is the slope and c is the y intercept
y=mx+c where x and y are variables, m is the gradient (or slope) and c is the intercept on y (axis). that is the general equation of a straight line. if you had given some coordinates for the points one could extrapolate from that to find the full equation. since you have not, one cannot.
Not enough information has been given because in order to work out a straight line equation the slope and coordinates of (x, y) must be given
Points: (4, 1) and (5, 2) Slope: 1 Equation: y = x-3 Equation in its general form: x-y-3 = 0
It is in its general form: 2x+7y-14 = 0
The general form is 11x - 10y + 19 = 0
The straight line equation is: y = mx+c whereas m is the slope and c is the y intercept
The value of y will depend on the given straight line equation in the form of y = mx+b
It is a straight line equation in the form of y = mx+c whereas m is the slope and c is the y intercept
Take any two points and form the equation for a straight line. If all the remaining points satisfy the equation, then they lie on astraight line. Else, they don't. Here's an example. Consider n points as P1(x1, y1), P2(x2, y2), ...., Pn(xn, yn). In order to determine if P1, P2, ..., Pn lie on a straight line, form the straight line equation with P1 and P2 as: y-y1= m * (x - x1), where the slope m = (y2-y1)/(x2-x1). Then try to satisfy this equation by the remaining points P3, P4, ..., Pn. That is, verify the following: Is y3-y1= m * (x3 - x1)? Is y4-y1= m * (x4 - x1)? ... Is yn-y1= m * (xn - x1)? If all of the above is true, then the points lie on a straight line.