Irving can I remember the correct order of the five digits on his ID number he does remember that the ID number contains the dig
1 answer:
Answer:
Step-by-step explanation:
Here the total numbers are 1, 4, 3, 7, 6
Since the total number of possible arrangement =
The total number of the odd numbers in the given numbers = 3
Thus the possible arrangement that the first three digits will be odd numbers =
Thus, the probability that the first three digits of Irvings ID number will be odd numbers = the possible arrangement that the first three digits will be odd numbers / total possible arrangement =
=
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Answer:
To see the steps to the diagonal form see the step-by-step explanation. The solution to the system is ,
,
and
Step-by-step explanation:
Gauss elimination method consists in reducing the matrix to a upper triangular one by using three different types of row operations (this is why the method is also called row reduction method). The three elementary row operations are:
- Swapping two rows
- Multiplying a row by a nonzero number
- Adding a multiple of one row to another row
To solve the system using the Gauss elimination method we need to write the augmented matrix of the system. For the given system, this matrix is:
For this matrix we need to perform the following row operations:
(multiply 1 row by 1 and subtract it from 2 row)
(multiply 1 row by 1 and add it to 3 row)
(multiply 1 row by 1 and subtract it from 4 row)
(interchange the 2 and 3 rows)
(divide the 2 row by 2)
(multiply 2 row by 1 and subtract it from 1 row)
(multiply 2 row by 1 and subtract it from 4 row)
(multiply the 3 row by -1)
(multiply 3 row by 1 and subtract it from 2 row)
(multiply 3 row by 3 and add it to 4 row)
(divide the 4 row by 4.5)
After this step, the system has an upper triangular form
The triangular matrix looks like:
If you later perform the following operations you can find the solution to the system.
(multiply 4 row by 0.5 and add it to 1 row)
(multiply 4 row by 0.5 and add it to 2 row)
(multiply 4 row by 2 and subtract it from 3 row)
After this operations, the matrix should look like:
Thus, the solution is:
,
,
and
Answer:
Step-by-step explanation:
Problems like this require that you recognize that the denominator of the right term is a factor of the denominator of the left term. That is, you're supposed to know how to recognize and factor the difference of two squares.