Answer:
Answer is - cell, - column, - string value
Explanation:
- <em>Cell - this is often referred to as the intersection of a single row and column. </em>
- <em>Column - this is a group of cells which are represented vertically. </em>
- <em>String - these are values that are inside the cell which are represented through texts or group of letters including acceptable symbols and characters.</em>
The answer is 326.
Range is found by subtracting the smallest number in the data set from the largest number.
Highest number: 419
Lowest number: 93
419-93
=326
(Next time make sure to post this under the Mathematics section.)
Answer:
boolean isEven = false;
if (x.length % 2 == 0)
isEven = true;
Comparable currentMax;
int currentMaxIndex;
for (int i = x.length - 1; i >= 1; i--)
{
currentMax = x[i];
currentMaxIndex = i;
for (int j = i - 1; j >= 0; j--)
{
if (((Comparable)currentMax).compareTo(x[j]) < 0)
{
currentMax = x[j];
currentMaxIndex = j;
}
}
x[currentMaxIndex] = x[i];
x[i] = currentMax;
}
Comparable a = null;
Comparable b = null;
if (isEven == true)
{
a = x[x.length/2];
b = x[(x.length/2) - 1];
if ((a).compareTo(b) > 0)
m = a;
else
m = b;
}
else
m = x[x.length/2];
In this question, we are given
,
-
A certain list, L, contains a total of n numbers, not necessarily distinct, that are arranged in increasing order.
- L1 is the list consisting of the first n1 numbers in L.
- L2 is the list consisting of the last n2 numbers in L.
Explanation:
As per the information given in statement 1, 17 is a mode for L1 and 17 is a mode for L2.
Therefore, we can infer that
,
- 17 must occur in L1, either same or a greater number of times as any other number in L1.
- 17 must occur in L1, either same or a greater number of times as any other number in L2.
As all elements in L are in ascending order, we can also conclude that
-
Each number between last occurrence of 17 in L1 and the first occurrence of 17 in L2 must be equal to 17 only.
- Therefore, 17 occurs either same or greater number of times as any other number in L.
- Thus, 17 is a mode for L.
However, from this statement, we cannot conclude anything about the mode of L1, L2, or L.
Hence, statement 2 is not sufficient to answer the question.
Therefore, 17 is a mode for L1 and 17 is a mode for L2.
