cube root of 56x14
Can you find the Prime Factorization? 56*14 = 56 * 7 * 2 That's just a start. You chop up 56 until you have ONLY Prime Numbers showing.
x is a variable
\[\sqrt[3]{56x^{14}}\] that?
\[\Large{\sqrt[3]{56\times14}=\sqrt[3]{2\times2\times2\times7\times7\times2}=2\sqrt[3]{98}}\]
what are the steps
i need help
No one can help you until you confirm what the actual problem statement is. TheViper gave a good demonstration of the solution if the problem is as stated there. Right above that, I provided anoither choice. What is the problem statement?
Step1- First find the factors of 56 &14
it is the one you said
x is to the power of 14
cuberoot(56) = cuberoot(7*(2^3)) = cuberoot(7)*cuberoot(2^3) = cuberoot(7)*2 cuberoot(x^14) = cuberoot((x^12)*(x^2)) = (x^4)*cuberoot(x^2)
can you show me that with the symbols?
It won't be any different. \[\sqrt[3]{56} = \sqrt[3]{7\cdot 2^{3}} = \sqrt[3]{7}\cdot \sqrt[3]{2^{3}} = \sqrt[3]{7}\cdot 2\] \[\sqrt[3]{x^{14}} = \sqrt[3]{x^{12}\cdot x^{2}} = \sqrt[3]{x^{12}}\cdot \sqrt[3]{x^{2}} = x^{4}\cdot \sqrt[3]{x^{2}}\]
what is the final answer
You can't make me do all the work. You tell me the finalk answer. Demonstrate some ability to solve such problems or I'm going to have to start thinking that you are not attending class.
the way you explained it made me so confused
can you show me the steps one by one?
I did that, already. Now, you need to take one last step by yourself or this discussion is of no value.
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