In Exercises 1 − 4 , show that the matrixes are inverses of each other by showing that their product is the identity matrix I . [ 3 2 3 2 2 1 2 1 1 ] and [ − 1 3 − 1 3 4 3 0 1 − 1 2 3 − 1 3 − 2 3 ] .
In Exercises 1 − 4 , show that the matrixes are inverses of each other by showing that their product is the identity matrix I . [ 3 2 3 2 2 1 2 1 1 ] and [ − 1 3 − 1 3 4 3 0 1 − 1 2 3 − 1 3 − 2 3 ] .
Solution Summary: The author explains that the two matrices are inverse of each other by showing that their product is the identity matrix I.
Let a = (-1, -2, -3) and 6 = (-4, 0, 1).
Find the component of b onto a.
Forces of 9 pounds and 15 pounds act on each other with an angle of 72°.
The magnitude of the resultant force
The resultant force has an angle of
pounds.
* with the 9 pound force.
The resultant force has an angle of
with the 15 pound force.
It is best to calculate each angle separately and check by seeing if they add to 72°.
1. Sketch the following sets and determine which are domains:
(a) |z−2+i| ≤ 1;
-
(c) Imz> 1;
(e) 0≤ arg z≤ л/4 (z ± 0);
Ans. (b), (c) are domains.
(b) |2z+3| > 4;
(d) Im z = 1;
-
(f) | z − 4| ≥ |z.
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.