Basic would be the most basic lanauge. It was created in M.I.T. and was one of the first programming lanauges.
Now why in the world anyone would want to do that....
Really!!!!
<span>The question has a few multiple choices one can choose from;
</span><span>A. Debit cards allow you to draw funds directly from your checking account.
B. Debit cards typically offer greater fraud protection than credit cards.
C. Debit cards never require a signature to finalize a purchase like credit cards.
D. Debit cards charge higher interest rates on purchases than credit cards</span><span>
The Answer is (A) Debit cards allow you to draw funds directly from your checking account.
Checks were replaced by Debit cards as a way of paying for goods or drawing funds from your checking account. Since your debit card comes with your checking account, its simplicity will work nearly everywhere a credit card works. Adding a credit card to your checking account is just adding a layer of complications to your finances.
The fact that a debit card draws on money you already have, those who spend a lot would do well with debit cards and avoid the temptation of credit.</span>
Answer:
Option 1: Finds the position of the largest value in a
Explanation:
Given the codes as follows:
- int[] a = {6, 1, 9, 5, 12, 3};
- int len = a.length;
- int x = 0;
- for (int i = 1; i < len; i++)
- {
- if (a[i] > a[x])
- x = i;
- }
-
- System.out.println(x);
The code is intended to find a largest value in the array, a. The logic is as follows:
- Define a variable to hold an index where largest value positioned. At the first beginning, just presume the largest value is held at index zero, x = 0. (Line 3)
- Next, compare the value location in next index. If the value in the next index is larger, update the index-x to the next index value (Line 4 - 8). Please note the for-loop traverse the array starting from index 1. This is to enable the index-1 value can be compared with index-0 and then followed with index-2, index-3 etc.
- After completion of the for-loop, the final x value will be the index where the largest value is positioned.
- Print the position of the largest value (Line 10)
