Answer:
The probability that more than 30 minutes will elapse before the next fraudulent corporate tax return is discovered=0.1353
Step-by-step explanation:
We are given that
We have to find the probability that more that 30 minutes will elapse before the next fraudulent corporate tax return is discovered.
Using exponential distribution
The probability that more than 30 minutes will elapse before the next fraudulent corporate tax return is discovered
The probability that more than 30 minutes will elapse before the next fraudulent corporate tax return is discovered
Hence, the probability that more than 30 minutes will elapse before the next fraudulent corporate tax return is discovered=0.1353
Answer:
9 hours and 45 mins
Step-by-step explanation:
First, this is in army time. (Just so you know!) Also, it goes to 24 hours.
What you would do is add 45 mins to get to a single hour: so 20:15 + 45 = 21:00, then add 3 to get to 24:00 or 12:00 am, then add 6 more hours to get to 6:00 hours. So the final answer is 9 hours and 45 mins
Difference is the answer to a subtraction problem
25 1/8 - 12 3/4 =
12 3/8 or 12.375
Hope that helps and correct me if I'm wrong!
Answer: total amount of interest = £13110.49
Step-by-step explanation:
given that the
Principal P = £200,000
Time t = 4 years.
Rate R = 1.6%
Amount = P( 1 + R% )^t
Amount = 200000( 1 + 1.6%)^4
Amount = 200000 (1.016)^4
Amount = 200000 × 1.06555245
Amount = £213110.49
The total amount of interest = amount - principal
Total amount of interest = 213110.49 - 200000
The total amount of interest = £13110.49
Therefore, Claire will get a total amount of interest of £13110.49 at the end of four years
This equation has the next form:
To find if the equation has two complex solutions we have to check if the discriminant is negative, as follows:
Then, the first case has two complex solutions.
In the second case,
The discriminant in this case is:
Then, the second case has two complex solutions.
In the third case,
The discriminant in this case is:
Then, the third case has two real solutions.
In the fourth case,
The discriminant in this case is:
Then, the fourth case has two complex solutions.