Use the graph to state the solution for the system. x + 2y = 4 (line a) 3x – 2y = 4 (line b) A. (–2, 1) B. (2, –1) C. (2, 1) D. (–2, –1)
@johnweldon1993
@Here_to_Help15
@jordanloveangel
i love all of your picture guys i love them
well john you gonna help
haha maybe ;P it looks like they cross at (2,1) right?
2,1 is what i thought
How many solutions are there to the following system of equations? 4x – 14y = 6 –2x + 7y = –3 A. 2 B. 0 C. infinitely many D. 1
johny
Haha oh still need me? ;P Umm, those damn question marks make it so i cant see if its + or - or whatever
refresh or go to another question then come back ;)
Bossy today arent we ;P
wow then dont talk to me and go away then if you dont like me god people these days
Lol oh calm down you know I'm joking and the lines only meet at 1 point...so there is how many solutions?
1?
Indeed^ :)
yay!!! :D
:D
What is the solution to the system of equations? 5x+4y=8 x-2y=10
i think it 4,-3
You would be correct :) so smart :D
yay!!! :D
Which system of equations can be used to solve the following problem? Each child ticket for a ride costs $2, while each adult ticket costs $6. If the ride collected a total of $148, and 38 tickets were sold, how many of each type of ticket were sold? Let c be the number of child tickets and a be the number of adult tickets.
2c + 6a = 148 c + a = 38?
See you dont need my help ;P
just incase i only have 5 more after this
In a recent golf match, Tiger’s score was 4 less than Phil’s score. Their combined scores totaled 140. Let p represent Phil's score and t represent Tiger's score. Which pair of equations can be used to determine their scores? A. p + t = 140 p – t = 4 B. p + t = 140 p + t = 4 C. p – t = 140 p + t = 4 D. p + 140 = t p = 4
A?
rainbow break the question into 2 parts
its not A?
1.Tiger’s score was 4 less than Phil’s score. 2. Their combined scores totaled 140.
Nope she got it lol...great job :)
p + t = 140 p – t = 4 would be the answer
are you sure i got it cause i dont want any mistakes maken by me cause i dont usually get them
yeah i got it
oki :)
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