TRENDGiven partial data about a linear trend, fits an ideal linear trend using the least squares method and/or predicts further values.
Sample Usage
TREND(B2:B10,A2:A10)
TREND(B2:B10,A2:A10,A11:A13,TRUE)
Syntax
TREND(known_data_y, [known_data_x], [new_data_x], [b])
known_data_y – The array or range containing dependent (y) values that are already known, used to curve fit an ideal linear trend.
If known_data_y is a two-dimensional array or range, known_data_x must have the same dimensions or be omitted.
If known_data_y is a one-dimensional array or range, known_data_x may represent multiple independent variables in a two-dimensional array or range. I.e. if known_data_y is a single row, each row in known_data_x is interpreted as a separated independent value, and analogously if known_data_y is a single column.
known_data_x – [ OPTIONAL – {1,2,3,…} with same length as known_data_y by default ] – The values of the independent variable(s) corresponding with known_data_y.
If known_data_y is a one-dimensional array or range, known_data_x may represent multiple independent variables in a two-dimensional array or range. I.e. if known_data_y is a single row, each row in known_data_x is interpreted as a separated independent value, and analogously if known_data_y is a single column.
new_data_x – [ OPTIONAL – same as known_data_x by default ] – The data points to return the y values for on the ideal curve fit.
The default behavior is to return the ideal curve fit values for the same x inputs as the existing data for comparison of known y values and their corresponding curve fit estimates.
b – [ OPTIONAL – TRUE by default ] – Given a general exponential form of y = m*x+b for a curve fit, calculates b if TRUE or forces b to be 0 and only calculates the m values if FALSE, i.e. forces the curve fit to pass through the origin.
See Also
LOGEST: Given partial data about an exponential growth curve, calculates various parameters about the best fit ideal exponential growth curve.
LINEST: Given partial data about a linear trend, calculates various parameters about the ideal linear trend using the least-squares method.
GROWTH: Given partial data about an exponential growth trend, fits an ideal exponential growth trend and/or predicts further values.
Examples