If const is FALSE, b is set equal to 0 (zero), and the m-values are adjusted so that y = mx. If const is TRUE or omitted, b is calculated normally. If known_x's is omitted, it is assumed to be the array that is the same size as known_y's.Ī logical value specifying whether to force the constant b to equal 0 If you create an XY Scatterplot and include the equation of the Trendline, you will see that the figures match. If more than one variable is used, known_y's must be a vector (that is, a range with a height of one row or a width of one column). So you can find the slope and intercept by including the Dates as the x-values and the Values as the y-values in functions SLOPE and INTERCEPT, like this. If only one variable is used, known_y's and known_x's can be ranges of any shape, as long as they have equal dimensions. The array known_x's can include one or more sets of variables. If the array known_y's is in a single row, then each row of known_x's is interpreted as a separate variable.Īn optional set of x-values that you may already know in the relationship y = mx + b I guess this is more of a math question rather than Excel, but how do I interpret the term E. If the array known_y's is in a single column, then each column of known_x's is interpreted as a separate variable. Id like to assess the match of this equation to other data. The set of y-values you already know in the relationship y = mx + b The TREND function syntax has the following arguments:
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