y-4=3/2(x-7)
To measure the point at which two tangents intersect each other, find an equation for each tangent line and compute the intersection. The tangent is the slope of a curve at a point. Knowing that slope and the coordinates of that point, you can determine the equation of the tangent line using one of the forms of a line such as point-slope, point-point, point-intercept, etc. Do the same for the other tangent. Solve the two equations as a system of two equations in two unknowns and you will have the point of intersection.
To graph equations, first, rearrange the equation into a format like (y = mx + b) for linear equations, where (m) is the slope and (b) is the y-intercept. Plot the y-intercept on the graph, then use the slope to find another point. For nonlinear equations, calculate several values of (x) to find corresponding (y) values, then plot these points and connect them to form the curve. Finally, label your axes and provide a title for clarity.
To find the equation of the line that is perpendicular to the line represented by (5x + 2y = 6), we first need to determine its slope. Rearranging this equation to slope-intercept form ((y = mx + b)), we find that the slope is (-\frac{5}{2}). The slope of the perpendicular line will be the negative reciprocal, which is (\frac{2}{5}). Using the point-slope form (y - y_1 = m(x - x_1)) with the point (5, 4), the equation becomes (y - 4 = \frac{2}{5}(x - 5)).
If given simply the slope of a line and a point through which it passes, and then told to find the equation of the line, one of the easiest ways of doing so is to use the point-slope formula.
If given simply the slope of a line and a point through which it passes, and then told to find the equation of the line, one of the easiest ways of doing so is to use the point-slope formula.
To measure the point at which two tangents intersect each other, find an equation for each tangent line and compute the intersection. The tangent is the slope of a curve at a point. Knowing that slope and the coordinates of that point, you can determine the equation of the tangent line using one of the forms of a line such as point-slope, point-point, point-intercept, etc. Do the same for the other tangent. Solve the two equations as a system of two equations in two unknowns and you will have the point of intersection.
You find the slope of the tangent to the curve at the point of interest.
If given simply the slope of a line and a point through which it passes, and then told to find the equation of the line, one of the easiest ways of doing so is to use the point-slope formula.
If given simply the slope of a line and a point through which it passes, and then told to find the equation of the line, one of the easiest ways of doing so is to use the point-slope formula.
If given simply the slope of a line and a point through which it passes, and then told to find the equation of the line, one of the easiest ways of doing so is to use the point-slope formula.
If given simply the slope of a line and a point through which it passes, and then told to find the equation of the line, one of the easiest ways of doing so is to use the point-slope formula.
You find the tangent to the curve at the point of interest and then find the slope of the tangent.
Use point-slope formula
To find the slope, you must have at least two points, not one. You cannot find the slope at one point, because coordinate points do not have slopes - lines have slopes.
Rise over run gives you slope, not points
Two ways: Way 1: Find two points on the line, graph, and extend line. Way 2: Put the equation in slope-intercept form, plot the constant, use the slope to find the next point(s). Extend the line.
By using the equation of a straight line y = mx+b whereas m is the slope of the line and b is the y intercept