For a positive real number \(x\), let \([x]\) be its integer part. For example, \([3.14]=3\), \([5]=5\), \([6.9]=6\). Let \(z\) be the largest real number such that \(\left[\frac{3}{z}\right]+\left[\frac{4}{z}\right]=5\). What is the value of \(21z\)?
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Related: Number Theory