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When solving this problem:

1/2log7x = log720 - 2(log72 + log75)

There are two things to note:

  1. lognx + logny = logn(xy)
  2. a(lognx) = lognxa

Using those two rules, we can simplify the given expression:

1/2log7x = log720 - 2(log72 + log75)

log7x1/2 = log720 - 2(log710)

log7x1/2 = log720 - log7102

log7x1/2 = log720 - log7100

log7x1/2 = log7(1/5)

√x = 1/5

x = 1/25

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Q: How do you solve one half log sub 7 x equals log sub 7 20 minus 2 parenthesis log sub 7 2 plus log sub 7 5 parenthesis?
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