<snapdata remixID="10043628"><project name="U2L2 _predicate page 2" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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are simple yet abstract and leave no big detail. &#xD;&#xD;c) The Second and third codes are clearer.&#xD;&#xD;d) Coming to which steps are simple all of them are but the most simplest are the third and fourth again because they are abstract. &#xD;&#xD;e)The last code shows how I view greater than or equal to in math class because if a number is greater than a or equal to a, it is a true number which makes it that.&#xD;&#xD;f) The third code seems the most clearer to me because it states that if a number is &lt; b then it is neither greater than or equal to b. &#xD;&#xD;2) The code will ask &quot; is today Tuesday&apos;? and when it gets a &quot;yes&quot; the output will display &quot; Mary chung is closed  today&quot; if no, the code will display&quot; Mary Chung is open today&quot;. 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