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Please help me with radicals, it makes NO sense. Picture below
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Where is the picture?
5 ^3 √162
you take 5 and multiply it by the cube root of 162
I was wondering about that '3'. Can you find a perfect cube in 162? 162 = 2*81 = 2*3*27 = 2*3*(3^3)!!! \[\sqrt[3]{162} = \sqrt[3]{2*3*3^{3}} = \sqrt[3]{2*3}\cdot\sqrt[3]{3^{3}} = \sqrt[3]{6}\cdot 3\] How are we doing? ANY sense at all?
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Things are good
How did you get 2 * 81?
I am searching for a "Prime Factorization". I was just thinking about ANYTHING that would divide 162. The first thing I thought of was '2'. After that, it was obvious that there were a bunch of 3's.
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