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olganol [36]
3 years ago
7

Create a Pet class that keeps track of the name, age, weight, type of animal, and breed for records at an animal clinic with 2 c

onstructors, accessor (get) methods, a toString method, and mutator (set) methods for each instance variable.
Computers and Technology
1 answer:
kati45 [8]3 years ago
4 0

Answer:

class Pet():

   def __init__(self, name, age, weight, animal_type, breed):

       self.name = name

       self.age = age

       self.weight = weight

       slef.aT = animal_type

       self.breed = breed

   def set_name(self, name):

       self.name = name

   def get_name(self):

       return self.name

   def set_age(self, age):

       self.age = age

   def get_age(self):

       return self.age

   def set_weight(self, weight):

       self.weight = weight

   def get_weight(self):

       return self.weight

   def set_Type(self, type):

       self.aT = type

   def get_Type(self):

       return self.aT

   def set_breed(self, breed):

       self.breed = breed

   def get_breed(self):

       return self.breed

   def toString(self):

       print(f"The pet {self.name} is {self.age} year old and weighs {self.weight}lbs. The pet is a {self.breed} breed of {self.aT}.")

Explanation:

The python program defines a class called Pet that has five features namely name, age, weight, animal_type, and breed of the animal. The set and get methods of the class are the mutators and accessor respectively. The final method of the class is the 'toString' method that prints the summary of the Pet object instance.

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Answer:

a_{n} = 2/3 . 2^n + 1/3 . (-1)^n

Explanation:

Let a_{n} represents number of the message that can transmitted in <em>n </em>microsecond using three of different signals.

One signal requires one microsecond for transmittal: a_{n}-1

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a_{0}= 1

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r = 2 or r = -1                 Solve each equation

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The solution of the recurrence relation is then of the form a_{1} = a_{1 r^n 1} + a_{2 r^n 2} with r_{1} and r_{2} the roots of the characteristic equation.

a_{n} =a_{1} . 2^n + a_{2}.(-1)"

Initial conditions :

1 = a_{0} = a_{1} + a_{2}

1 = a_{1} = 2a_{1} - a_{2}

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2 = 3a_{1}

2/3 = a_{1}

Determine a_{2} from 1 = a_{1} + a_{2} and a_{1} = 2/3

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