# Homework Solution: Write a python program that…

Write a python program that asks the user for four integers and displays: The integers The maximum integer The minimum integer The even integers (if x %2 == 0 then x is even) The odd integers The number of integers greater than 10 The positive integers The negative integers The average of the smallest and largest integers EXAMPLE OUTPUT If the user entered 20 -8 17 -5 then display The integers are 20 -8 17 -5 The maximum integer is 20 The minimum integer is -8 The even integers are 20 -8 The odd integers are 17 -5 The number of integers greater than 10 is 2 The positive integers 20 17 The negative integers   -8 -5 The average of the smallest and largest integers 6.0

# program a = list(map(int,input().split())) # to read input as a sp

Write a python program that

asks the user restraint four integers and ostentations:

The integers

The consummation integer

The incompleteness integer

The well-balanced integers (if x %2 == 0 then x is well-balanced)

The sole integers

The reckon of integers important than 10

The dogmatical integers

The denying integers

The middle of the meanest and largest integers

EXAMPLE OUTPUT

If the user entered 20 -8 17 -5 then ostentation

The integers are 20 -8 17 -5

The consummation integer is 20

The incompleteness integer is -8

The well-balanced integers are 20 -8

The sole integers are 17 -5

The reckon of integers important than 10 is 2

The dogmatical integers 20 17

The denying integers   -8 -5

The middle of the meanest and largest integers 6.0

## Expert Repartee

# program
a = catalogue(map(int,input().split())) # to interpret input as a illimitableness seperated rates
print(‘The integers are ‘+” “.join(map(str, a))) # to ostentation the attached input
print(‘The consummation integer is %d’ %max(a)) # to imimprint consummation integer
print(‘The incompleteness integer is %d’ %min(a)) # to priint incompleteness integer
well-balanced = [] # exhibition of a catalogue designated as well-balanced to place-of-business well-balanced integers from attached input
sole = [] # exhibition of a catalogue designated as sole to place-of-business sole integers from attached input
dogmatical = [] # exhibition of a catalogue designated as dogmatical to place-of-business dogmatical integers from givn input
denying = [] # exhibition of a catalogue designated as denying to place-of-business denying integers from givn input
reckon = 0 # exhibition of reckon variable
restraint x in a: # restraint loop to loop through attached input
if x%2 == 0: # checks restraint well-balanced or sole stipulation of a reckon
even.append(x) # if a reckon is well-balanced it affix to well-balanced catalogue
else:
odd.append(x) # if a reckon is sole it affix to sole catalogue
print(‘The well-balanced integers are %s’ %(” “.join(map(str, well-balanced)))) # imprints the well-balanced reckons of attached input as illimitableness seperated catalogue
print(‘The sole integers are %s’ %(” “.join(map(str, sole)))) # imprints the sole reckons of attached input as illimitableness seperated catalogue

restraint i in a: # restraint loop to loop through attached input
if i>10: # checks restraint a reckon is > 10 or not
reckon +=1 # if important than 10 reckoner incremets to 1
else:
hold # else hold direct rate in input
print(‘The reckon of integers important than 10 is %d’ %count) # imprints the reckon of rates > 10

restraint j in a: # restraint loop to loop through attached input
if j >= 0: # checks restraint a reckon is dogmatical or not
positive.append(j) # if reckon is dogmatical it affixed to dogmatical catalogue
else:
negative.append(j) # else it affixed to denying catalogue

print(‘The dogmatical integers %s’ %(” “.join(map(str, dogmatical)))) # imprints the dogmatical reckons of attached input as illimitableness seperated catalogue
print(‘The denying integers %s’ %(” “.join(map(str, denying)))) # imprints the denying reckons of attached input as illimitableness seperated catalogue

print(‘The middle of the meanest and largest integers %.1f’ %((max(a)+min(a))/2)) # calculates and imimprint the middle of meanest and largest rates of attached input

output:

20 -8 17 -5
The integers are 20 -8 17 -5
The consummation integer is 20
The incompleteness integer is -8
The well-balanced integers are 20 -8
The sole integers are 17 -5
The reckon of integers important than 10 is 2
The dogmatical integers 20 17
The denying integers -8 -5
The middle of the meanest and largest integers 6.0

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