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Mathematics 21 Online
OpenStudy (anonymous):

What is the best approximation of the solution to the system, to the nearest integer values?

OpenStudy (anonymous):

OpenStudy (anonymous):

@igreen @texaschic101 @redred154

OpenStudy (anonymous):

@haleyelizabeth2017

OpenStudy (haleyelizabeth2017):

can we use substitution to solve this?

OpenStudy (anonymous):

not sure'

OpenStudy (haleyelizabeth2017):

We can try.

OpenStudy (haleyelizabeth2017):

so it will be 2x-3(-x+1)=-12 and we solve for x

OpenStudy (haleyelizabeth2017):

2x-3(-x+1)=-12 2x+3x-3=-12 5x=9 x=9/5 y=-9/5+1 y=4/5 I don't think it works :(

OpenStudy (anonymous):

this is so hard

OpenStudy (haleyelizabeth2017):

just put in (-2, 3)

OpenStudy (haleyelizabeth2017):

"nearest integer number"

OpenStudy (anonymous):

okay lol

OpenStudy (haleyelizabeth2017):

I just looked at the graph lol

OpenStudy (anonymous):

lol well lol

OpenStudy (anonymous):

can you help me with another problerm?

OpenStudy (haleyelizabeth2017):

yes. just tag me :)

OpenStudy (anonymous):

Allison and her husband Noah both get in their cars and begin to drive at the same time. Allison starts 360 mi from their home and drives directly home at a constant rate of 50 mph. Noah starts at their home and drives away from the home at a constant rate of 40 mph. The system that models this situation is given, where d represents the distance from home, and t represents time, in hours. The solution to the system is (4, 160). What is the correct interpretation of the solution to this system? A. Noah will be 160 mi from home and Allison will be 4 mi from home. B. Allison and Noah will both be 160 mi from home after 4 h. C. Noah will be 4 mi from home and Allison will be 160 mi from home. D. Allison and Noah will both be 4 mi from home when they drive for 160 min.

OpenStudy (anonymous):

this is my last on @haleyelizabeth2017

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