If A = {positive even integers} and B = {positive odd integers}, what is A union B? {positive integers} {integers} {0} { } Question 31 (Multiple Choice Worth 2 points) [2.02] Solve for x: -3(x - 3) = 21 x = -10 x = 10 x = -4 x = 4
@mcsmarty, for the first question, which choice do you believe is correct?
integers so b
Integers would include both positive and negative numbers. However sets A and B both include positive numbers that are either even or odd.
so its positive
a
Positive Integers would be the correct choice because positive integers include all integers that are either even or odd and greater than zero.
thanks nect one
Have you attempted solving for x yet?
yea I thinks its -10
Did you check your answer? Do you know how to "check" after solving?
ya u plug it in but they all came up with weird numbers that's were I need help
Basically, there are two ways to solve the problem. You either use algebra or you use the check feature.
You're already given the answer choices. If you select a choice and it doesn't pass the "check" move on to the next number.
its either -10 or or -4 right?
Well yes it is one or the other, but using the "check" feature, you should be able to figure out which of the two is correct.
check feature on what open study or paper or internet
For example, to check if it is -10, perform the following process: Replace x with -10, then simplify: -3(-10 - 3) = 21 -3(-13) = 21 39 = 21 FALSE
So based on that checking process, we conclude that -10 is not the correct choice since both sides are not equal.
The correct x leads to both sides being equal
-4
Yes -4 is the correct choice, but the question is, do you know how to check and do you know how to solve the equation algebraically?
yea I was doing something wrong I got it now
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