Use a table to find the solution of the equation. If the solution lies between two consecutive integers, identity those integers. 3.4 = 2n - 4 If the solution is an integer, type this integer. Otherwise, type the two consecutive integers between which the solution lies. (Use a comma to separate answers as needed.)
To find the solution of the equation 3.4 = 2n - 4 using a table, we can substitute different values for n and calculate the corresponding values for 2n - 4.
Let's create a table:
| n | 2n - 4 |
|----|--------|
| 0 | -4 |
| 1 | -2 |
| 2 | 0 |
| 3 | 2 |
| 4 | 4 |
| 5 | 6 |
As we can see from the table, the equation 3.4 = 2n - 4 does not have an exact solution among the given values of n. However, we can see that the value of 2n - 4 is increasing as n increases.
Therefore, we can conclude that the solution lies between two consecutive integers. In this case, the solution lies between n = 2 and n = 3.
To find the solution of the equation 3.4 = 2n - 4, we can use a table with integer values for n and see which value makes the equation true.
n | 2n - 4
-----------
0 | -4
1 | -2
2 | 0
3 | 2
4 | 4
Based on the table, we can see that when n = 3, 2n - 4 = 2(3) - 4 = 2, which is equal to 3.4. Therefore, the solution to the equation 3.4 = 2n - 4 is n = 3.
Since the solution is an integer, the answer is 3.