4. Show that the distance between the two points z1 and z2 in an Argand diagram is |z1 – z2). In Exercises 5-10, graph the points z = x + iy that satisfy the given conditions. c. z| > 2 7. z + 1 = 1 b. z < 2 5. а. |2 6. |z – 1| 2 %3|

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.5: The Kernel And Range Of A Linear Transformation
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4. Show that the distance between the two points z1 and z2 in an
Argand diagram is |z1 – z2.
In Exercises 5–10, graph the points z = x + iy that satisfy the given
conditions.
b. z < 2
c. z| > 2
7. |z + 1|
9. z + i = |z – |
5. a. z = 2
6. |z – 1|
2
1
-
8. z + 1
Z.
1|
7 -
10. z + 1 > z
Please answer number 6 only
Transcribed Image Text:4. Show that the distance between the two points z1 and z2 in an Argand diagram is |z1 – z2. In Exercises 5–10, graph the points z = x + iy that satisfy the given conditions. b. z < 2 c. z| > 2 7. |z + 1| 9. z + i = |z – | 5. a. z = 2 6. |z – 1| 2 1 - 8. z + 1 Z. 1| 7 - 10. z + 1 > z Please answer number 6 only
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