Which of the equations is satisfied by the five pairs of numbers listed in the table attached inside? a. y=x^3+3 b. y=3x+3 c. y=-3x+6 d. y=x^2+6 e. y=x^2-7
TABLE!
Can you please explain this step by step to me? I don't get it at all :( thank you!!
okay. am i supposed to just plug in and see if it applies?
what do you mean by that?
ok, lets plug in the values of x and y each equation
put x=1 in y=x^3+3 do u get y=6 ?
okay... so for equation a, i get this? y=-2^3+3 =-8+3 = -5 ?
Plug and check
y=x
oh yeah for x=1, i got 6
so u got y=-5 but you wanted y=-3 right ? so first option is not correct
got this ? try it for y= 3x+3 now..
first ones wrong
okay so i get this? y=3(-2)+3 =-6+3 = -3 so it works for (-2, -3) right?
You do have to plug in all values for x and see if the y value checks out in each of the equations. My suggestion is to start with x value of 0. Plug that in all equations first. That is a very easy point to check, and it will eliminate several equations right away.
yes, it works for -2,-3 now check other points, if it works for all, thats your answer :)
dont look at my comments :X
i won't :)
deleted it haha
do what hartnn said, plug in the numbers in the variables and see if y = x
so for 0, here's what i got @mathstudent55: a: y=0^3+3 = 3 so yes b: y=3(0)+3= 3 so yes c: y= -3(0)+6=6 so no d: y=0^2+6=6 so no e: y=0^2-7= -7 so no @hartnn, like this? y=3(0)+3=3 so yes y=3(1)+3= 6 so yes y=3(2)+3=9 so yes y= 3(4)+3= 12+3 = 15 so yes so the answer is B??
yes
:)
good work @iheartfood :)
yay!! thank youu :)
welcome ^_^
By using x = 0 in all equations, only the first two remain. Then by using x = 1, only one works.
ahh i see.. thanks guys!!! :)
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