It has the same slope as the line in the question.
If a line has equation y = mx + c, its slope is m.
If the line in question is y = 5x + 3, the slope of a parallel line is 5;
If the line in question is y + 5x = 3 → y = -5x + 3 (subtract 5x from both sides), the slope of a parallel line is -5.
Get in slope intercept form. 3X + 5Y = 15 5Y = -3X + 15 Y = -3/5X + 3 -3/5 is the slope of this line and the line parallel to this line
if the slope of a line is 2/3, then the slope of a parallel line would be 2/3.
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(6, 3)---------pointsm = - 5Y - Y1 = m(X - X1)------------------------------the formY - 3 = - 5(X - 6)Y - 3 = - 5X + 30Y = - 5X + 33----------------------------the equation of the line
The equation of: y = 5x-3 would satisfy the given conditions.
That depends what else is given, but basically you must find another line that has the same slope. For example, in y = 5x + 3, 5 is the slope; any other line with the same slope is parallel, for instance, y = 5x + 10, or y = 5x - 2.
Get in slope intercept form. 3X + 5Y = 15 5Y = -3X + 15 Y = -3/5X + 3 -3/5 is the slope of this line and the line parallel to this line
if the slope of a line is 2/3, then the slope of a parallel line would be 2/3.
If you mean: y=-5x+10 and the point (3, 10) then the parallel equation is y=-5x+25
The slope of any line parallel to another line is the slope of that line. In the form y = mx + c, the coefficient of x, ie the m, is the slope of the line. Thus any line parallel to y = 5x + 3 has slope 5.
Parallel lines have the same slope.
The given line has the equation ( y = 12x + 3 ). The slope of this line is 12. Lines that are parallel have the same slope, so the slope of any line parallel to this one is also 12.
3
The equation of the line given is in the form (y = 3x + 5), where the slope is the coefficient of (x). The slope of this line is 3. Since parallel lines have the same slope, the slope of any line parallel to this one would also be 3.
To find the slope of a line that is parallel to the line given by the equation ( y = 3x + 5 ), we first identify the slope of the original line. The equation is in slope-intercept form ( y = mx + b ), where ( m ) represents the slope. In this case, the slope ( m ) is 3. Lines that are parallel have the same slope, so the slope of a line parallel to this one is also 3.
8
The line described by the equation is a hyperbola and its gradient is different along its length. Its gradient is -10/(5x-3)2 except where x = 3/5 and the curve is not defined. The general form of a parallel curve is y = a + 2/[5(x + b) - 3] where a and b are constants.