The volume of a cube can be found using the equation V = s³, where V is the volume and s is the measure of one side of the cube. Which equation can be used to solved to find the side length of a cube with a volume of 999 in³?
s=999−−−√3 in. s=9993 in. s=999 in. s=999−−−√2 in.
The 3 lines are on top of the 999's
@Shadow
Draw it, not sure what you're referring to
What do you think the answer is?
A or D
Hmm, why those?
I'm just guessing cause I have no idea how to solve it
Lets say we have a cube. Remember that all sides are the same length. One side is 5 ft long. If I want to solve for the volume, I need to solve for the area (s times s) multiplied by the height, (also 5). So we have: \[5 \times 5 \times 5 = 5^3\] \[5^3 = 125ft\]
125ft is the volume. If I were to want to get the sides again, I would take the 3rd root of 125. Also written as: \[\sqrt[3]{125} = 5\]
S = 5
\[S = \sqrt[3]{125}\]
Does that example make sense to you?
Kind of but does that mean i have to do 125 x 125 x 125?
Since S = \[3\sqrt{}\]125
Woops well u know what i mean
|dw:1520363867954:dw|
Taking the 3rd root of 125 is not 125 times 125 times 125. It is you finding breaking 125 down to find three common factors.
Example:\[\sqrt[3]{81} = \sqrt[3]{9 \times 9} = \sqrt[3]{3 \times 3 \times 3 \times 3} = 3\sqrt[3]{3}\]
\[\sqrt[3]{8} = \sqrt[3]{2 \times 2 \times 2} = 2\]
Is this making sense?
Nope not even a bit.
What part are you not getting?
I have no idea what this thing is : \[\sqrt{}\]
Shadow, thank you so much for your help, even though I don't get it. I will ask my mom right now, and she will help me. I'm so sorry for taking away so much time from you :(
All good man. Good luck
Thanks))
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