Using the replacement set, find the solutions for the equation. y = 0.5x + 10 Replacement Set: {(-2, 9.5), (0, 10),(3, 11.5),(4, 13)}
You just need to plug the x and y values in each pair into the equation and find which ones make the equation true. For example using (-2, 9.5): \[9.5=(0.5\times-2)+10=-1+10=9\] Obviously the first pair is not a solution. Can you try the second pair in the set?
Thanks that really helps
Algebra is so not my thing
Trying to help my kiddo
To test the second pair, put 10 in place of y and 0 in place of x.
These are his options for answers so the 9 throws me for a loop {(-2, 9.5), (0, 10),(3, 11.5),(4, 13)} {(-2, 9.5), (0, 10),(3, 11.5)} {(0, 10),(3, 11.5),(4, 13)} { (0, 10),(3, 11.5)}
I already showed you that (-2, 9.5) is not a solution, so the first two choices are not correct.
oh duh sorry
lol
I understand your question. Obviously 9.5 does not equal 9. Can you test the second pair of values?
i think it's the last one
Yes, the last choice is correct.
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