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mezya [45]
2 years ago
14

Write a program that asks the user to input an integer that is a perfect square. A perfect square is an integer that is equal to

the product of another integer with itself; e.g., 16 is a perfect square because it equals 4 times 4. Repeatedly force the user to input a new integer until they enter a perfect square. Once the user has entered a perfect square, print its square root as an integer. Hint: you can modulo a float by 1 to get the decimal part of the float, e.g., 2.75 % 1 equals 0.75, and 5.0 % 1 equals 0.
Computers and Technology
1 answer:
BlackZzzverrR [31]2 years ago
3 0

Answer:

// program in python

# import math library

import math

#read input from user

num=int(input("enter an integer:"))

while True:

#find square root on input

   s_root=math.sqrt(num)

#find remainder of root

   r=s_root%1

#if remainder if 0 then perfect square

   if r==0:

       print("square root of the number is:",s_root)

       break

   else:

#if number is not perfect square then ask again

       num=int(input("input is not perfect square !!enter an integer again:"))

Explanation:

Read an integer from user.Find the square root of the input number and then find  the remainder of square root by modulo 1.If the remainder is 0 then number is perfect square otherwise ask user to enter an integer again until user enter a perfect square  number.

Output:

enter an integer:12                                                                                                        

input is not perfect square !!enter an integer again:16                                                                    

square root of the number is: 4.0    

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Consider a single-platter disk with the following parameters: rotation speed: 7200 rpm; number of tracks on one side ofplatter:
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Answer:

Given Data:

Rotation Speed = 7200 rpm

No. of tracks on one side of platter = 30000

No. of sectors per track = 600

Seek time for every 100 track traversed = 1 ms

To find:

Average Seek Time.

Average Rotational Latency.

Transfer time for a sector.

Total Average time to satisfy a request.

Explanation:

a) As given, the disk head starts at track 0. At this point the seek time is 0.

Seek time is time to traverse from 0 to 29999 tracks (it makes 30000)

Average Seek Time is the time taken by the head to move from one track to another/2

29999 / 2 = 14999.5 ms

As the seek time is one ms for every hundred tracks traversed.  So the seek time for 29,999 tracks traversed is

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1 min = 60 sec

7200 / 60 = 120 rotations / sec

Rotational delay is the inverses of this. So

1 / 120 = 0.00833 sec

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So there is  1 rotation is at every 0.833 ms

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Time for one disk rotation = 0.833 ms

So transfer time for a sector is: one disk revolution time / number of sectors

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d)  Total average time to satisfy a request is calculated as :

Average seek time + Average rotational latency + Transfer time for a sector

= 149.99 ms + 4.165 ms + 0.01388 ms

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Answer:

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Missing information :

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Detailed Explantion :

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