This question can be answered in Pypy 3 The problem specifications are attached below in the screenshots The Incomplete code is here below. Need help in completing the code to get the output as mentioned in the screenshots in the most efficient manner(no runtime error). import math """ Parameters: s : float - target rate as described in problem d : float - constant in formula described in problem k : float - constant in formula described in problem a : float - constant in formula described in problem Return: A STRING containing the answer """ def solve(s,d,k,a):     # compute and return answer here    def main():     n = int(input().strip())     vals = [list(map(float,input().strip().split(" "))) \                     for i in range(n)]     ans = [solve(s,d,k,a) for s,d,k,a in vals]     print("\n".join([a for a in ans])) if __name__ == "__main__":     main()

C++ Programming: From Problem Analysis to Program Design
8th Edition
ISBN:9781337102087
Author:D. S. Malik
Publisher:D. S. Malik
Chapter5: Control Structures Ii (repetition)
Section: Chapter Questions
Problem 20PE: When you borrow money to buy a house, a car, or for some other purpose, you repay the loan by making...
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This question can be answered in Pypy 3

The problem specifications are attached below in the screenshots

The Incomplete code is here below. Need help in completing the code to get the output as mentioned in the screenshots in the most efficient manner(no runtime error).

import math

"""
Parameters:
s : float - target rate as described in problem
d : float - constant in formula described in problem
k : float - constant in formula described in problem
a : float - constant in formula described in problem

Return:
A STRING containing the answer
"""
def solve(s,d,k,a):
    # compute and return answer here
  


def main():
    n = int(input().strip())
    vals = [list(map(float,input().strip().split(" "))) \
                    for i in range(n)]
    ans = [solve(s,d,k,a) for s,d,k,a in vals]
    print("\n".join([a for a in ans]))

if __name__ == "__main__":
    main()

 

Sample Input 0
5
0.7119 0.1206 2.9930 4.0577
0.9219 0.1963 2.7140 4.3201
0.2692 -0.0695 2.9132 1.6116
0.3601 -0.1771 0.6213 1.1870
0.3492 -0.3865 3.8889 2.5649
Sample Output 0
0.697784503037
0.887908531876
0.921929270250
0.645118392190
0.599166042326
Explanation 0
On the first day, a starting water level of 0.6977845, with d= -0.1206, k = 2.9930, and a = 4.0577 will
result in an evaporation rate within 10-6 absolute error of 0.7119. The same is true for the other days.
Sample Input 1
7
0.2772 0.2253 4.2550 1.9385
0.2807 -0.2682 1.5963 1.6372
0.9055 0.0522 2.5857 2.2600
0.3196 -0.2520 2.7628 0.9047
0.6853 -0.2366 3.6572 2.5567
0.7148 -0.1846 0.9737 4.1721
0.9411 0.1370 2.0860 2.6794
Sample Output 1
Sweet spot cannot be reached! Those cheeky developers!
0.793247141838
0.387402764833
0.340837109300
0.353158012405
0.817511673620
Sweet spot cannot be reached! Those cheeky developers!
Explanation 1
On the first day, it is impossible to reach an evaporation rate within 10-16 of 0.2772 given
d = 0.2253, k = 4.2550, and a = 1.9385.
Transcribed Image Text:Sample Input 0 5 0.7119 0.1206 2.9930 4.0577 0.9219 0.1963 2.7140 4.3201 0.2692 -0.0695 2.9132 1.6116 0.3601 -0.1771 0.6213 1.1870 0.3492 -0.3865 3.8889 2.5649 Sample Output 0 0.697784503037 0.887908531876 0.921929270250 0.645118392190 0.599166042326 Explanation 0 On the first day, a starting water level of 0.6977845, with d= -0.1206, k = 2.9930, and a = 4.0577 will result in an evaporation rate within 10-6 absolute error of 0.7119. The same is true for the other days. Sample Input 1 7 0.2772 0.2253 4.2550 1.9385 0.2807 -0.2682 1.5963 1.6372 0.9055 0.0522 2.5857 2.2600 0.3196 -0.2520 2.7628 0.9047 0.6853 -0.2366 3.6572 2.5567 0.7148 -0.1846 0.9737 4.1721 0.9411 0.1370 2.0860 2.6794 Sample Output 1 Sweet spot cannot be reached! Those cheeky developers! 0.793247141838 0.387402764833 0.340837109300 0.353158012405 0.817511673620 Sweet spot cannot be reached! Those cheeky developers! Explanation 1 On the first day, it is impossible to reach an evaporation rate within 10-16 of 0.2772 given d = 0.2253, k = 4.2550, and a = 1.9385.
To simulate rice paddy maintenance, a game company decided to use the following function to calculate the
evaporation rate of water:
rate = 1 (-
Where:
1
1+e k(-0.5)
-) + d
• I-how full the rice paddy is at the start of the day, the value of which ranges from 0.0 (0% water level) to
1.0 (100% water level)
. d. k. and a-variables that control the rate of evaporation.
When a rice paddy is filled with water, the evaporation rate is set for that day, and water would slowly
evaporate following this rate.
Upon releasing the game, players discovered that if a sweet spot evaporation rate 5, with an error margin of
0.1 is used, the water level would be perfect every time and would result in the best quality crop. However,
because players were not yet aware of factors d, k and a, they were unable to figure out how to properly set
their starting water level to exploit this sweet spot.
After data mining through the game, however, you managed to uncover factors d, k, and 4, and you found out
that these three factors were arbitrarily set at the start of each day. Moreover, there are indeed days where,
no matter what you set your starting water level to, the sweet spot cannot be reached (darn those cheeky
game developers!). Your task is to write a program that, given the values of d, k, and a, would determine the
starting water level that would result in an evaporation rate of s for that particular day. On days where s
cannot be reached, indicate that "Sweet spot cannot be reached! Those cheeky developers!".
Input Format
The first line of the input contains an integer N, indicating the number of days you would need to figure out
the starting water level for.
0<N<5.10³
0<8≤1
-0.5 ≤ ≤ 0.5
0<a, k < 5
Output Format
N lines follow, each containing four space-separated real numbers that correspond to the value of s, d, k, and
Q. 5 is the sweet spot evaporation rate. d, k, and a are described in the problem statement.
Constraints
There will be N lines of outputs, each line being the lowest starting water level that would get to within the
acceptable margins for the sweet spot evaporation rate s. Absolute or relative error must not exceed 10-6.
Print "Sweet spot cannot be reached! Those cheeky developers!" (without the quotation marks) if the sweet
spot is impossible to be reached.
Transcribed Image Text:To simulate rice paddy maintenance, a game company decided to use the following function to calculate the evaporation rate of water: rate = 1 (- Where: 1 1+e k(-0.5) -) + d • I-how full the rice paddy is at the start of the day, the value of which ranges from 0.0 (0% water level) to 1.0 (100% water level) . d. k. and a-variables that control the rate of evaporation. When a rice paddy is filled with water, the evaporation rate is set for that day, and water would slowly evaporate following this rate. Upon releasing the game, players discovered that if a sweet spot evaporation rate 5, with an error margin of 0.1 is used, the water level would be perfect every time and would result in the best quality crop. However, because players were not yet aware of factors d, k and a, they were unable to figure out how to properly set their starting water level to exploit this sweet spot. After data mining through the game, however, you managed to uncover factors d, k, and 4, and you found out that these three factors were arbitrarily set at the start of each day. Moreover, there are indeed days where, no matter what you set your starting water level to, the sweet spot cannot be reached (darn those cheeky game developers!). Your task is to write a program that, given the values of d, k, and a, would determine the starting water level that would result in an evaporation rate of s for that particular day. On days where s cannot be reached, indicate that "Sweet spot cannot be reached! Those cheeky developers!". Input Format The first line of the input contains an integer N, indicating the number of days you would need to figure out the starting water level for. 0<N<5.10³ 0<8≤1 -0.5 ≤ ≤ 0.5 0<a, k < 5 Output Format N lines follow, each containing four space-separated real numbers that correspond to the value of s, d, k, and Q. 5 is the sweet spot evaporation rate. d, k, and a are described in the problem statement. Constraints There will be N lines of outputs, each line being the lowest starting water level that would get to within the acceptable margins for the sweet spot evaporation rate s. Absolute or relative error must not exceed 10-6. Print "Sweet spot cannot be reached! Those cheeky developers!" (without the quotation marks) if the sweet spot is impossible to be reached.
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