Question

If (2^3) 2=4^x, then 3^x​

Answer 1

Answer:

Hey there!!

Since your question is unclear, please check the 2 possibilities of your question as per my understanding.

Possibility 1: 27

Possibility 2: 9

Step-by-step explanation:

Your question is a little unclear, so if u meant $(2^{3})^{2} = 4^{x}$ :

$(2^{3})^{2} = 4^{x} \\= 2^{6} = 64 = 4^{x}$

∵$[(x^{m})^{n} = x^{mn}]$

we all know that $4^{3} = 64$

∴$x=3$

$3^{x} = 3^{3} = 27$

Or if you meant $(2^{3})2 = 4^{x}$:

$(2^{3})2 = 4^{x} \\= 8(2) = 16 = 4^{x}$

we all know that $4^{2} = 16$

∴$x=2$

$3^{x} = 3^{2} = 9$

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Answer 2

Step by step answer is given. Please mark me as brainliest.