ummmmmmm hep me please
idk what to do
\[3 (z + 8) = 3 \times (z + 8)\] If we want z + 8 alone, we have to remove the 3. The number 3 is doing the equivalent of multiplying z + 8 by 3. What is the opposite of multiplication that we could do to 'remove' the 3?
division correct?
The next step is identifying that this would be division. And in order to 'remove' the number, you must know that any number divided by itself is 1 So \[3 \div 3 = 1\] So we do \[\frac{ 3 (z + 8) }{ 3 } = \frac{ 15 }{ 3 }\] In order to keep the equation true, what we do to ONE side, we must do to the other.
\[z + 8 = 5\] This is what you should get. From there you need to further isolate z to see what that value of it is. Since 8 is being added to z, we can do the opposite operation to it to remove it. So subtract 8 from both sides \[z + 8 - 8 = 5 - 8\] \[z = 5 - 8 = -3\]
You can check your work by inputting the number -3 back into the equation\[3(-3 + 8) = 15\] \[3(5) = 15 \rightarrow 15 = 15\]
thnk u
You're welcome
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