Given:
The compound inequality is:
To find:
The integer solutions that satisfy the given inequality.
Solution:
We have,
Subtracting 5 from each side, we get
All the real numbers between -3 and 2 are in the solution set but -3 and 2 are not included in the solution set.
The integers between -3 and 2 are -2, -1, 0, 1.
Therefore, the integer solution of the given inequality are -2, -1, 0, 1. The answer as an inequality is .
We found a counterexample, so the statement is false.
<h3>Is the statement true?</h3>
Let's use the matrix:
This is a 4x4 matrix with determinant equal to -2.
The inverse matrix is:
If we multiply it by 2, we get:
The adjoint of that is the original matrix, actually:
Which we already know, has a determinant of -2.
So the statement is false, as we found a counterexample.
If you want to learn more about matrices:
#SPJ1
YOUR ANSWER IS IN THE ATTACHMENT PLZZ REFER TO THE ATTACHMENT
Answer:
72.5% As a Fraction
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:) I hope this helped you