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Simplify the following expression: (2๐‘ฅ๐‘ฆ)5๐‘ฅ12ย Group of answer choicesย 10๐‘ฅ5๐‘ฆ12ย 10๐‘ฅโˆ’5๐‘ฆย 32๐‘ฅโˆ’7๐‘ฆ5ย 32๐‘ฅ7๐‘ฆโˆ’5ย 32๐‘ฅ17๐‘ฆ5

Question

Simplify the following expression: (2๐‘ฅ๐‘ฆ)5๐‘ฅ12ย Group of answer choicesย 10๐‘ฅ5๐‘ฆ12ย 10๐‘ฅโˆ’5๐‘ฆย 32๐‘ฅโˆ’7๐‘ฆ5ย 32๐‘ฅ7๐‘ฆโˆ’5ย 32๐‘ฅ17๐‘ฆ5

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Solution

The given expression is (2๐‘ฅ๐‘ฆ)^(5๐‘ฅ12).

Step 1: Apply the power of a power rule, which states that (a^m)^n = a^(m*n).

So, (2๐‘ฅ๐‘ฆ)^(5๐‘ฅ12) = 2^(5๐‘ฅ12) * x^(5๐‘ฅ12) * y^(5๐‘ฅ12)

Step 2: Simplify the expression.

2^(5๐‘ฅ12) = 32^(๐‘ฅ12) because 2^5 = 32

So, the simplified expression is 32^(๐‘ฅ12) * x^(5๐‘ฅ12) * y^(5๐‘ฅ12)

Step 3: Combine the like terms.

The final simplified expression is 32๐‘ฅ^(17๐‘ฆ12).

So, the correct answer from the given choices is 32๐‘ฅ17๐‘ฆ5.

This problem has been solved

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