in science does a line of best fit on a graph touch the origin?
is it the same for maths?
In science, a line of best fit on a graph does not necessarily touch the origin. It depends on the data being plotted and the equation used for the line of best fit.
In mathematics, the answer is also dependent on the data and the equation being used for the line of best fit. The general rule is that a line of best fit can pass through the origin only if the data being plotted directly implies that it should.
In the field of science, the line of best fit on a graph does not necessarily have to touch the origin. A line of best fit is used to represent the overall trend or relationship between two variables, and it is determined by plotting data points and finding the best-fitting line that represents the general trend. The line may pass through the origin if the data suggests a direct proportional relationship, but it can also deviate from the origin if the data suggests a different relationship.
Similarly, in mathematics, the line of best fit does not have to touch the origin. The concept of a line of best fit in mathematics, often referred to as a regression line, also aims to represent the trend or relationship between variables. The line of best fit is determined using statistical methods, such as least squares regression, and it may or may not pass through the origin depending on the data and the specific equation used to fit the line.