Giving medals! Given: 3x + y = 1. Solve for y. y = -3x + 1 y = -3x - 1 y = 3x - 1
set the equation = to y
then solve it
its a
You would start out by subtracting y from both sides
You are supposed to help not just give the answers
subtract Y from what!
acually you would subtract the 3x @CookieMonsta22
Oh yeah that would make it easier! My bad :/
all you have to do is subtract 3x and since that is not one of the choices add -3x because its basically the same thing
once you do that it would be y by itself
Thanks :)
Then you would simplify
im terrible with this stuff. i got another one anyone want to help? Given: x + 2y = -6. Solve for y.
the answer choices dont look like you would simplify
that one you'd still set it = to y and get 2y=-x-6
you would subtract the x first and then divide by 2
Not for this question but if you were to solve for y then you would continue by simplifying.
that is not one of the answers its all a fraction like y= x-6 over 2
the answer is -6 -x over 2
ohh well cool. thanks
you're welcome
\[y=\frac{ -x-6 }{ 2 }\]
this ones a bit harder : Given: x + y = 6. If x {-15, -6, -1}, then which of the following sets of ordered pairs are solutions? {(-15, -21), (-6, -12), (-1, -7)} {(-15, 21), (-6, 12), (-1, 7)} {(-15, 21), (-6, 12), (-1, -7)}
how did you get the pic on here?
it has an equation option
click equation by the chat and type it accordenly
that one is easy just plug in the x's and solve for the y's @scoob
ohhh thats cool good to know.
i got it!
cool
If the ordinate equals the abscissa and x {-3, 0, 12}, which of the following sets of ordered pairs satisfies the given conditions? {(3, -3), (0, 0), (-12, 12)} {(-3, 3), (0, 0), (12, -12)} {(-3, -3), (0, 0), (12, 12)}
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isnt the abscissa the same as x?
yes i would think so
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