Hi, I need help going through both of these questions step by step please. -ChromeFileEditViewHistoryBookmarksProfilesTabWindowHelpWed Sep 8 7:11 PMHistory XFSC myFSC XBb LEARN XBb Math 2 XBb Math 2 Xsolving XHow T XSolving XHow T XDeepl Xbuenos Xspanis xMembe XМy Qu XgaussX G gaussGaussi X> Algebr Xfarmingdale.open.suny.edu/bbcswebdav/pid-2193589-dt-content-rid-22841230_1/courses/202109-MTH245-001-90761/MTH%20245%20Solving%20Systems.pdf27* ESAppsReading ListMath 2454 / 10100%x +y +z = 0EtyWndng dm ay+2z = 4ntem te2W az =10111[111[1 0 -1 -4[1 0 -1 -4]1 0 -1 00 14 →|0124124→|0 124 →0 1210 -1 100 -1 -2 10140 010 01Therefore, we have an inconsistent system (no solution).I a..M ... ...103010- 10-202010-30-4020io1010 203. Show that the following system has infinitely many solutions.+ y+ z =1005x + 10y + 20z = 2000-5x10z = 10001 1 1 1001 1 11001 1 1 1001 0 -2 -20010 202000 → 0 5 15 1500→ 0 13300→ 0 13300-5 01010000 5 15 15000 5 15 1500|0 0 0 06.2z - 200Solutions:y300 – 3zCur Fining國TOSEPPAGES8.1010000II

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Description: Hi, I need help going through both of these questions step by step please. -ChromeFileEditViewHistoryBookmarksProfilesTabWindowHelpWed Sep 8 7:11 PMHistory XFSC myFSC XBb LEARN XBb Math 2 XBb Math 2 Xsolving XHow T XSolving XHow T XDeepl Xbuenos Xspa

According to the Bartleby guidelines, I'm answering the first question for you. Please re-post the…

Math

Algebra

x+y +2 =0 y+2z -4 x - -10 [10 -1 4] 01 2 4+ 01 2 4 01 2 4 01 2 4-0 1 2 0 0 0 0 14 10 -1 -4] 10 -1 0 10 -1 10 0 -1 -2 10 Lo 0 0 1 0 0 0 1 Therefore, we have an inconsistent system (no solution). 20 io à 3. Show that the following system has infinitely many solutions. * + y + 100 5x + 10y + 20z = 2000 -5x + 10z = 1000 [111 100 [111 100] [111 100 5 10 20 2000 -0 5 15 1500 -0 1 3 300 -0 1 3 05 15 1500 10 -2 -200 300 -5 0 10 1000 OS 15 1500 0 0 0 0 2z-200 Solutions: 300-32

x+y +2 =0 y+2z -4 x - -10 [10 -1 4] 01 2 4+ 01 2 4 01 2 4 01 2 4-0 1 2 0 0 0 0 14 10 -1 -4] 10 -1 0 10 -1 10 0 -1 -2 10 Lo 0 0 1 0 0 0 1 Therefore, we have an inconsistent system (no solution). 20 io à 3. Show that the following system has infinitely many solutions. * + y + 100 5x + 10y + 20z = 2000 -5x + 10z = 1000 [111 100 [111 100] [111 100 5 10 20 2000 -0 5 15 1500 -0 1 3 300 -0 1 3 05 15 1500 10 -2 -200 300 -5 0 10 1000 OS 15 1500 0 0 0 0 2z-200 Solutions: 300-32

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Question

Hi, I need help going through both of these questions step by step please.

-
Chrome
File
Edit
View
History
Bookmarks
Profiles
Tab
Window
Help
Wed Sep 8 7:11 PM
History X
FSC myFSC X
Bb LEARN X
Bb Math 2 X
Bb Math 2 X
solving X
How T X
Solving X
How T X
Deepl X
buenos X
spanis x
Membe X
Мy Qu X
gauss
X G gauss
Gaussi X
> Algebr X
farmingdale.open.suny.edu/bbcswebdav/pid-2193589-dt-content-rid-22841230_1/courses/202109-MTH245-001-90761/MTH%20245%20Solving%20Systems.pdf
27
* ES
Apps
Reading List
Math 245
4 / 10
100%
x +y +z = 0
Ety
Wndng dm a
y+2z = 4
ntem te
2
W a
z =10
1
1
1
[1
1
1
[1 0 -1 -4
[1 0 -1 -4]
1 0 -1 0
0 1
4 →|0
1
2
4
1
2
4
→|0 1
2
4 →0 1
2
1
0 -1 10
0 -1 -2 10
14
0 0
1
0 0
1
Therefore, we have an inconsistent system (no solution).
I a
..M ... ...
10
30
10
- 10
-20
20
10
-30
-40
20
io
10
10 20
3. Show that the following system has infinitely many solutions.
+ y
+ z =
100
5x + 10y + 20z = 2000
-5x
10z = 1000
1 1 1 100
1 1 1
100
1 1 1 100
1 0 -2 -200
10 20
2000 → 0 5 15 1500→ 0 1
3
300
→ 0 1
3
300
-5 0
10
1000
0 5 15 1500
0 5 15 1500
|0 0 0 0
6.
2z - 200
Solutions:
y
300 – 3z
Cur Fining
國TO
SEP
PAGES
8.
101
0000
II

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