Question

If x = log2 3 and y = log25, then log215 in
terms of x and y is​

Answer 1

Step-by-step explanation:

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$→log2 \: \: 6750 = log2 \: \: ( \: 2 \times {3}^{3} \times {5}^{3} )$

$→log2 \: \: 2 + log2 \: \: {3}^{3} + log2 \: \: {5}^{3}$

$→1 + 3 \: log2 \: \: {3} \: - 3 \: log 2 \: \: 5$

$→1 + 3x + 3y$

$→3x + 3y + 1$

$\huge\colorbox{pink}{Hope lt'z Help You♡}$

$\huge\underline{\underline\bold\blue{Tip \: :- }}$

lf you cant understand my solution, then please see the above attachment.