Answer:
It seems as though it would be a DDoS attack.
Explanation:
The characteristics are as follows:
A slow down of operations and attempting to get access into said service.
Answer:
Please find the answer in the attached image.
Explanation:
I wrote this program using JavaScript programming language.
// A function to check tickets
function tickets(user_tickets){
var num_tickets;
if (user_tickets < 5) {
num_tickets = 1;
return ('num_tickets: '+ num_tickets);
}
else {
num_tickets = user_tickets;
return('num_tickets: '+ num_tickets);
}
}
// Testing the tickets function
// With user_tickets = 3, 5, 8, and 1
console.log(tickets(3));
console.log(tickets(5));
console.log(tickets(8));
console.log(tickets(1));
C. Esc
Try it for yourself if you want :)
Answer:
Time Complexity of Problem - O(n)
Explanation:
When n= 1024 time taken is t. on a particular computer.
When computer is 8 times faster in same time t , n can be equal to 8192. It means on increasing processing speed input grows linearly.
When computer is 8 times slow then with same time t , n will be 128 which is (1/8)th time 1024.
It means with increase in processing speed by x factor time taken will decrease by (1/x) factor. Or input size can be increased by x times. This signifies that time taken by program grows linearly with input size n. Therefore time complexity of problem will be O(n).
If we double the speed of original machine then we can solve problems of size 2n in time t.
Answer:
def main():
principal = float(input("Enter the amount of principal amount to be deposited: "))
rate = float(input("Enter annual interest rate paid by the account: "))
num = int(input("Enter the number of times per year that the interest is compunded: "))
years = float(input("Enter the number of years the account will be left to earn interest: "))
amount = principal*(1+(rate*.01)/num)**(num*years)
print("The amount of money will be in the account after ", years, "years:", round(amount,2))
main()
Explanation:
- Calculating the balance of the account after a specified number of years with the help of the formula:
- amount = principal*(1+(rate*.01)/num)**(num*years)
