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Sagot :
To express [tex]\(\log_p(2W)\)[/tex] as a sum of logarithms, we can use the logarithm property for the product of numbers. This property states:
[tex]\[ \log_b(xy) = \log_b(x) + \log_b(y) \][/tex]
Here, we need to find [tex]\(\log_p(2W)\)[/tex]. We let [tex]\(x = 2\)[/tex] and [tex]\(y = W\)[/tex]. Applying the product rule for logarithms, we get:
[tex]\[ \log_p(2W) = \log_p(2) + \log_p(W) \][/tex]
Thus, the expression for [tex]\(\log_p(2W)\)[/tex] as a sum of logarithms is:
[tex]\[ \log_p(2W) = \log_p(2) + \log_p(W) \][/tex]
[tex]\[ \log_b(xy) = \log_b(x) + \log_b(y) \][/tex]
Here, we need to find [tex]\(\log_p(2W)\)[/tex]. We let [tex]\(x = 2\)[/tex] and [tex]\(y = W\)[/tex]. Applying the product rule for logarithms, we get:
[tex]\[ \log_p(2W) = \log_p(2) + \log_p(W) \][/tex]
Thus, the expression for [tex]\(\log_p(2W)\)[/tex] as a sum of logarithms is:
[tex]\[ \log_p(2W) = \log_p(2) + \log_p(W) \][/tex]
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