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crimeas [40]
2 years ago
7

Edhesive 6.5 code practice question 4

Computers and Technology
2 answers:
Tom [10]2 years ago
8 0

Answer:

This requires summantion of numbers through s python program, and numbers are stored in a text file.

Explanation:

def sumnumbers():

   file1 = open("numbers1.txt","w")

   i=5

   while i != 0:

         num=input("Enter number")

         file1.write(num)

         file1.write("\n")

         i = i -1

   file1.close()

   file=open("numbers1.txt", "r+")

   number = 0

   sum1 = 0

   for number in file:

         sum1 =sum1 + int(number)

   print(sum1)

   file1.close()

sumnumbers()

Jlenok [28]2 years ago
4 0

This question is incomplete. The complete question is given below:

Write a program that asks the user to enter ten temperatures and then finds the sum. The input temperatures should allow for decimal values.

Sample Run

Enter Temperature: 27.6

Enter Temperature: 29.5

Enter Temperature: 35

Enter Temperature: 45.5

Enter Temperature: 54

Enter Temperature: 64.4

Enter Temperature: 69

Enter Temperature: 68

Enter Temperature: 61.3

Enter Temperature: 50

Sum = 504.3

Answer:

# Program in Python

sum = 0.0

for i in range(0, 10):

t = float( input("Enter the Temperature: "))

sum = sum + t

print("Sum: {0:0.1f}".format(sum))

Explanation:

  • Initialize the sum variable to hold the sum of input temperatures .
  • Iterate from 0 to 9, Get the input and compute the sum .
  • Print the result  by formatting the sum so that value is printed with precision to single decimal place .
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Explanation:

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Answer:

The above statement is FALSE

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GrogVix [38]

Answer:

var count = 0;

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counterElement.innerHTML = count;

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Explanation:

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Let S be the set of all strings from A* in which there is no b before an a. For example, the strings λ, aa, bbb, and aabbbb all
alexdok [17]

Answer:

Check the explanation

Explanation:

A recurvsive defintion for A^{*} which contains all possible strings over the alphabet A=\{a,b\}is \lambda\in A^*(contains the null strings) and A^{*}=\{uv:u\in A^*,v\in A\}

A recurvsive defintion for A^{+} which contains all possible strings over the alphabet A=\{a,b\} is a,b\in A^+ (contains the strings of lengths 1) and A^{+}=\{uv:u\in A^+,v\in A\}

c) \lambda \in S and

w\in S\Rightarrow wb \in S

bw\in S\Rightarrow baw \in S and awb\in S

is the required recursive definition for S

For example,a\in S and from w\in S\Rightarrow wa\in S\text{ we get }aa\in S also

Again, as ab\in Sand from wb\in S\Rightarrow wab \in S we get aab\in S

And as aab\in S, from wb\in S\Rightarrow wab \in S and awb\in S we have aaab\in S

3 0
2 years ago
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