Answer:
import random
print("Hello! I have a random number from 1 to 100! It is your job to try and guess it!")
number = random.randint(1,101)
guess = int(input("start to guess: "))
num_guesses = 1
while guess != number:
if guess > number:
print("lower")
guess = int(input("try again: "))
num_guesses +=1
elif guess < number:
print ("higher")
guess = int(input("start to guess: "))
num_guesses +=1
print("congrats it took you", num_guesses, "tries")
Explanation:
Possible Answers:
- Medicemanto - Medicine, especially applied.
- Ingeniería - Engineering. Modern scientific engineering is making use of technology to help solve problems and understand cause and effects.
- Comunicación - Communication. Public broadcasting to raise awareness of environmental or other scientific concerns.
The three options that describe the typographic hierarchy are given below:
- The importance of information is shown through the text.
- The presentation of the text in terms of structure.
- The placement of the text defines its flow and hierarchy.
Thus, the correct options are A, B, and C.
<h3>What is Typographic hierarchy?</h3>
Typographic hierarchy may be characterized as an approach that utilizes typography: the size, font, and layout of distinct text components to produce a hierarchical division that can authenticate users where to look for specific information.
The purpose of using this methodology is to focus on the main points of the article accordingly. It increases the sense of understanding of the readers with focus.
Therefore, it is well described above.
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The logical expressions are
- (X NOR Y ) OR Z ⇒

- (A NAND B) AND NOT C ⇒

<h3>How to determine the
logical expressions?</h3>
<u>Logical expression 1</u>
X and Y are linked by the NOR gate.
So, we have:
X NOR Y
The X NOR Y is linked to Z by the OR gate.
So, we have:
(X NOR Y) OR Z
Hence, the logical expression is (X NOR Y ) OR Z ⇒ 
<u>Logical expression 2</u>
A and B are linked by the NAND gate.
So, we have:
A NAND B
The A NAND B is linked to C by the AND gate.
So, we have:
(A NAND B) AND C
Hence, the logical expression is (A NAND B) AND NOT C ⇒ 
See attachment for the truth tables
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