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\[2^{x} \times 4^{x} \times 8^{x+1} = 2^{21}\]
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Remember some properties of exponents: \[(ab)^n = a^nb^n\]\[a^n*a^m = a^{n+m}\]
The entire left side can be written as a product of powers with 2 as base. Since they are all multiplied together, keep base of 2 and add the exponents. Then if a^m = a^n, it must be that m = n. |dw:1360024824805:dw|
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