I think it is true because you may be ‘inspired’ by a famous artist but if you’re always being inspired by others its not 100% yours / you being creative
Thank you for being the rare question where you actually provide what language you want your answer in; I approve, and encourage this.
In Java, the following will work.
I made it a bit more versatile to work with others numbers, other than 99, if you so please (if not, just hardcode the 99 in yourself).
// Example list - fill this with numbers yourself.
ArrayList<Integer> nums = new ArrayList<>();
int n = 99;
int count = (int)nums.stream().filter(i -> i == n).count();
System.out.println(n + " occurences.");
The answer is true because choosing a technology solution is the last step
Answer: B) Character
Explanation:
According to the question, character of Greg is depicted through the scenario as he is displaying his moral quality ,honesty and mind integrity through not providing low-quality product to his customers even though he has chance to save company money through buying shape material .
Thus, he has good character to provide quality product and maintaining reputation and company as well as valuing his customers.
Other options are incorrect because fairness, community, expertise and competence are not the quality trait depicted through question's scenario. Thus, the correct option is option(B).
Answer:
The formula to enter in E14 is as follows:
=DAYS(D14,$E$10)
Explanation:
Required
Formula to calculate the number of days between E10 and D14
The syntax to do this is:
=DAYS(end_date,start_date)
So, we have:
=DAYS(D14,E10)
The question requires a mix of relative and mixed references because cell E10 will be constant in calculating the difference for dates in other cells.
In other words, the initial date is constant for all
So, the update formula is:
=DAYS(D14,$E$10)
Notice the $ between in E10; this represents mixed referencing
When dragged to E15 till E68, the formulas in the respective cells will be:
=DAYS(D15,$E$10) .............................. =DAYS(D68,$E$10)