Heteroscedasticity is not just a matter as to existence, but rather degree.
To measure heteroscedasticity, I suppose you could use SPSS, but I do not know modern SPSS. If you can follow the algorithm for the Iterated Reweighted Least Squares (IRLS) method, you will find a good explanation in Carroll and Ruppert(1988), Transformation and Weighting in Regression, Chapman & Hall, Ltd. London, UK.
For a method of measuring the coefficient of heteroscedasticity for a well accepted regression weight format, based on regression diagnostics, see this:
I see that you can start with the diagnostics shown in the attachment that Santam provided.
However, you need to estimate the coefficient of heteroscedasticity by using one or more methods found through links above. Also note that for problematic data quality among the y-values collected for the smallest x-values, you may want to underestimate the coefficient of heteroscedasticity. For highly skewed establishment survey data, I have generally gone to the low end of the reasonable scale (as noted by Ken Brewer), and I therefore have often used the classical ratio estimator for those survey data. Note also that for multiple regression, one may use a preliminary prediction-of-y, rather than x, as the size measure used in the regression weight, along with the coefficient of heteroscedasticity.