Clean up PII in binary

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Aug 6th, 2022
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clean up PII in binary by reading these steps:

  1. Register your DocHub account or sign in if you already have one.
  2. Hit the Add New button to upload or transfer your binary into the editor. You can also take advantage of the capabilities available to tweak the text and personalize the layout.
  3. Pick the ability to clean up PII in binary from the menu bar and apply it to the form.
  4. Check your form again to make sure you haven’t overlooked any errors or typos. When you complete, click on DONE.
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How to clean up PII in binary

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hello everyone this is my homework solution to palm recorders understanding binary numbers video and the homework assignment was to have five leds and they count in binary so an on led is a one in binary so hereamp;#39;s my code let me uh do a little management okay now okay a little problem three two one one two three four five six seven eight nine ten 11 12 13 14 15 16 17 18 it keeps on going but i am so surprised that this actually worked i tried so hard and uh i was so close to quitting that i commented in paul recorderamp;#39;s video that i failed and like while i was typing that comment i had an inspiration like oh i know how to do this and i deleted the comment and then i went to work and uh i was able to get it to work and at the end of it it asks you would you like to see it again and iamp;#39;ll just say no and there you go gets out of it now let me get to the code so i just import the pins i set the pins up i import time and then i have the while loop and i loop as long a

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In fact, not a single naturally occurring math constant has been proved normal in even one number base, to the chagrin of mathematicians. While many constants are believed to be normal -- including pi, the square root of 2, and the natural logarithm of 2, often written log(2) -- there are no proofs.
Pi is an irrational number, which means that it is a real number that cannot be expressed by a simple fraction. Thats because pi is what mathematicians call an infinite decimal after the decimal point, the digits go on forever and ever.
For example, the decimal number 0.3 10 cannot easily be represented in the binary system. 2 -1 10 = 0.5 10 is already too large and 2 -2 10 = 0.25 is too small.
Binary (base-2) pi: 11.00100 10000 11111 10110 10101 00010 00100 00101 10100 01100 00100 01101 00110 00100 11000 11001 10001 01000 10111 00000 . . . Trinary (base-3) pi: 10.01021 10122 22010 21100 21111 10221 22222 01112 01212 12120 01211 00100 10122 20222 12012 01211 12101 21011 20022 01202 . . .
Binary (base-2) pi: 11.00100 10000 11111 10110 10101 00010 00100 00101 10100 01100 00100 01101 00110 00100 11000 11001 10001 01000 10111 00000 . . .
In base-2 writing is = 11,0010 0100 0011 1111 and in base-16 is = 3,243F 6A88 85A3 08D3

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