The perimeter P of the rectangle bounded by the two sides L and Wis P = 2(L+W) Write a piece of code that implements this equation. In other words, translate the above equation into code. This should be a simple one-liner! Do not use the np.random.normal() function. You must use the previously defined arrays L and w. Python performs calculations on arrays element-by-element. #Taking input for the lengths and widths as arrays lengths [] widths = [] num_rectangles = int(input("Enter the number of rectangles: ")) for i in range(num_rectangles): length float (input (f"Enter the length of rectangle {i + 1}: ")) width = float (input (f"Enter the width of rectangle (i + 1}: ")) lengths.append(length) widths.append(width) #Calculating the perimeters for each rectangle perimeters = [2 * (L + W) for L, W in zip(lengths, widths)] #Printing the results for i, P in enumerate (perimeters): print (f"The perimeter of rectangle {i + 1} is:", P) # Let's see the perimeter: print ("perimeter: ", P) This calculation gave us a new array P. Each element is twice the sum of the corresponding elements in L and W. Now plot a histogram of P, using code similar to the one you used for L and W: Note: Do not redefine P. If your code below contains any line that starts with P =, you are doing it wrong. P was defined in the previous code cell and should be left untouched. #YOUR CODE HERE raise Not ImplementedError()

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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The perimeter P of the rectangle bounded by the two sides L and Wis
P=2(L + W)
Write a piece of code that implements this equation. In other words, translate the above equation into code.
This should be a simple one-liner! Do not use the np.random.normal() function. You must use the previously defined arrays L and w. Python
performs calculations on arrays element-by-element.
▼ #Taking input for the lengths and widths as arrays
lengths
[]
widths []
num_rectangles int(input ("Enter the number of rectangles: "))
for i in range(num_rectangles):
length
width =
float (input (f"Enter the length of rectangle {i + 1}: "))
float (input(f"Enter the width of rectangle {i + 1}: "))
lengths.append(length)
widths.append(width)
=
# Calculating the perimeters for each rectangle
perimeters [2* (LW) for L, W in zip(lengths, widths)]
#Printing the results
for i, P in enumerate (perimeters):
print (f"The perimeter of rectangle {i + 1} is:", P)
#Let's see the perimeter:
print ("perimeter: ", P)
This calculation gave us a new array P. Each element is twice the sum of the corresponding elements in L and W.
Now plot a histogram of P, using code similar to the one you used for L and W:
Note: Do not redefine P. If your code below contains any line that starts with P =, you are doing it wrong. P was defined in the previous code cell
and should be left untouched.
#YOUR CODE HERE
raise Not ImplementedError()
Your histogram should look like another normal distribution, centered at Po
=
80 mm. (Why 80 mm? Because 2(25 + 15) = 80.)
Transcribed Image Text:The perimeter P of the rectangle bounded by the two sides L and Wis P=2(L + W) Write a piece of code that implements this equation. In other words, translate the above equation into code. This should be a simple one-liner! Do not use the np.random.normal() function. You must use the previously defined arrays L and w. Python performs calculations on arrays element-by-element. ▼ #Taking input for the lengths and widths as arrays lengths [] widths [] num_rectangles int(input ("Enter the number of rectangles: ")) for i in range(num_rectangles): length width = float (input (f"Enter the length of rectangle {i + 1}: ")) float (input(f"Enter the width of rectangle {i + 1}: ")) lengths.append(length) widths.append(width) = # Calculating the perimeters for each rectangle perimeters [2* (LW) for L, W in zip(lengths, widths)] #Printing the results for i, P in enumerate (perimeters): print (f"The perimeter of rectangle {i + 1} is:", P) #Let's see the perimeter: print ("perimeter: ", P) This calculation gave us a new array P. Each element is twice the sum of the corresponding elements in L and W. Now plot a histogram of P, using code similar to the one you used for L and W: Note: Do not redefine P. If your code below contains any line that starts with P =, you are doing it wrong. P was defined in the previous code cell and should be left untouched. #YOUR CODE HERE raise Not ImplementedError() Your histogram should look like another normal distribution, centered at Po = 80 mm. (Why 80 mm? Because 2(25 + 15) = 80.)
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