Phage T4 DNA [N 6 -Adenine] Methyltransferase: Kinetic Studies Using Oligonucleotides Containing Native or Modified Recognition Sites

The DNA-[N6-adenine] methyltransferase of T4 phage (T4 Dam MTase) catalyzes methyl group transfer from S-adenosyl-L-methionine (AdoMet) to the N6-position of adenine in the palindromic sequence, GATC. We have investigated the effect of eliminating different structural components of the recognition site on the ability of a substrate to be bound and methylated by T4 Dam. For this purpose, steady state binding (by gel shift assays) and kinetic parameters of methylation (using the methyl donor, [3H-CH3]-AdoMet, at 25 degrees C) were studied using various synthetic duplex oligonucleotides containing some defect in the DNA-target site; e.g., the absence of an internucleotide phosphate or a nucleotide(s) within the recognition site, or a single stranded region. The salient results are summarized as follows: (1) Addition of T4 Dam to a complete reaction mixture (with a 20-mer duplex as substrate) resulted in a 'burst' of 3H-methylated product, followed by a constant rate of product formation that reflected establishment of steady-state conditions. This suggests that the rate-limiting step is release of product methylated DNA from the enzyme [and not the transfer of the methyl group]. (2) A number of the defects in duplex structure had only a weak influence on the binding and Km values, but strongly reduced the kcat. At the same time, several poorly bound duplexes retained good substrate characteristics, especially duplexes having uninterrupted GAT-sequences in both strands. Whereas having only one half of the recognition site element intact was sufficient for stable complex formation, the catalytic turnover process had a strict requirement for an uninterrupted GAT-sequence on both strands. (3) There was no correlation between Km and binding capability; the apparent Kd for some duplexes was 5-70 times higher than Km. This indicates that the T4 Dam methylation reaction can not be explained by a simple Michaelian scheme.