Question 3: What is the intercept and what is the slope? Stress_Level Percent_tree3 0.275755492 0.812242092 0.330467672 0.084565142 0.447622451 0.219319364 0.215983471 0.125810643 0.5282563620.1967532 0.324249742 0.058823533 0.810457532 0.87216831 0.535070121 0.568775771 0.519422471 0.796246652 0.937649912 0.721357821 0.457658772 0.24167465 0.4290305424 0.0439862522 0.191540582 0.248181823 0.420494711 0.9607167210.000344832 0.84177871 0.3023560330.40886720.468208122 0.408312951 0.174646911 0.5880681910.843751 0.607038144 0.1611479131 0.179037791 0.314936190035 0.044735031

Answer: Intercept: The term "intercept" refers to the location where a line or curve crosses a graph's axis. The x-intercept is the point at which the x-axis is crossed. The y-intercept is the point at which the y-axis is crossed. The x- or y-axis intersection point is what is meant when a line has an intercept. The y-axis is often taken into account if the axis is not stated. The letter "b" is typically used to represent it. Because the line is precisely vertical, regardless of how far off the top or bottom of the chart it is, it will always intersect the y-axis someplace. Formula of Intercept: the formula for the line's equation at its point of intersection with the y-axis is: Y = mx + c We can substitute b for c in the line's intercept form, which must now be written. As a result, the new equation will be: y = mx + b The equation for a line's y-intercept is therefore: b = y - mx where the points on the y-axis and x-axis are denoted by y and x, respectively, and b is the intercept, m is the line's slope. Another method to express the equation of a line is to assume that it intersects the x- and y-axes at points a and b, respectively. x/a + y/b = 1 In this case, a and b represent the intercepts of the line that, in turn, intersect the x- and y-axes. The values of a and b, which might have positive, negative, or zero values, describe where the line crosses both axes with relation to the origin.Slope of a line: The slope of a line is defined as the change in y coordinate in relation to the change in x coordinate. The net change in y-coordinate is denoted by ∆y, while the net change in x-coordinate is denoted by ∆x. as a result, the change in y-coordinate in relation to the change in x-coordinate is given by, difference in y/change in x = ∆y/∆x Where "m" represents the slope of a line. The line's slope can also be represented by tan θ = Δy/∆x As a result, tan θ represents the slope of a line. Typically, a line's slope provides information about the steepness and direction of the line. Finding the difference between the coordinates of the locations will allow you to quickly compute the slope of a straight line connecting two points, (x1,y1) and (x2,y2). Typically, the letter "m" stands in for the slope.