<span>The answer is work ethic. This a certainty that hard work and industry have an ethical advantage and an intrinsic talent, asset or worth to reinforce personality. Social ingrainment of this value is measured to improve character over hard work that is own to a person’s field of work.</span>
Answer:
Option d: (z+u+v)
is the correct answer.
Explanation:
Given Boolean expression:
B=w.x.y.z+u+v
By applying brackets:
B=w.x.y.z+(u+v) ......... eq(1)
Now we will apply the AND Distributive law that says:
( A + (B.C) = (A + B).(A + C)
So the equation 1 will become:
<h2>B=(w+u+v).(x+u+v).(z+u+v)</h2>
Hence this is the 3-CNF form
So the answer is (z+u+v), as it as a literal in 3-CNF
i hope it will help you!
Answer:
c. The do while stalement must execute at least once before checking if a condition is met
Explanation:
The condition is at the end, ie.,
do {
... stuff ...
} while (condition)
So it will be executed at least once, and the condition determines if it will execute again.
Answer:
The completed program is
def color_translator(color):
if color == "red":
hex_color = "#ff0000"
elif color == "green":
hex_color = "#00ff00"
elif color == "blue":
hex_color = "#0000ff"
else:
hex_color = "unknown"
return hex_color
Explanation:
Since the parameter in the above function is <em>color,</em>
This variable will serve as the <em>name of a color </em>and it'll be used in the conditional statements to check if the <em>name of color </em>is any of red, green and blue;
And that is why we have
<em>if color == "red":</em>
<em>elif color == "green":</em>
<em>elif color == "blue": </em>
<em />
The variable used to hold the color codes, <em>hex_color, </em>will be returned at the end of the function and that's why we have
<em>return hex_color</em>
<em />
When the program is tested with <em>print(color_translator("blue")) </em>and others, it prints the desired output
Version 6 (or IPv6). IPv4, our current standard, is running out of IP addresses for electronic devices as it is using a 32-bit address scheme, allowing for "only" 2^32 addresses, or about 4 billion IP addresses.
IPv6 pretty much solving this by making the IP address a 128-bit hexadecimal, consisting of alphanumerical characters rather than just numbers, allowing for 3.4*10^38, or 340 undecillion IP addresses, which we have pretty much no chance of running out of IP addresses with current technology :p