9[ln(x7)−[ln(x+8)+∇[ln(x−8)]] Recall the Product Property of logarithms which states that if a is a positive number such
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9[ln(x7)−[ln(x+8)+∇[ln(x−8)]] Recall the Product Property of logarithms which states that if a is a positive number such
9[ln(x7)−[ln(x+8)+∇[ln(x−8)]] Recall the Product Property of logarithms which states that if a is a positive number such that a ±1 and if u and v are positive resl numbers, then loga(uv)=loga(u)+logα(v). Use this property of logarithms to condense the expression further. 9[ln(x2)−[ln(x+8)]=(x−8)]] Part 3 of 4 Recall the Quobent Property of loganthms which states that if a is a positive number such that a 41 and if u and v are positive real numbers, then loga(vu)=logj(u)−logΔ(v) Now, ute this property of logarithms to condene the expression further. Penter 4 logϕ(d′)=nlogd(ω) Rewrite this expresslon using this property.
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