Integral bounds for $x\geq yz$

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I am having trouble understanding the integral bounds.

From what side should my understanding go (first or second?):

first: as $z$ is between zero and one, $y$ is also between zero and one, thus $x$ is between $yz$ and one.

second:as $x$ is between $1$ and $yz$, $y$ is between 0 and one, and $z$ is between zero and one.

Does it even matter from which side I go ?