log_{25}(x+10)^{12}-log_5\nthroot{3}{x+10}=1
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log_{3}(x)-log_{3}(y)=3
log_{9}(4\cdot x)+log_{9}(y+242)=4+log_{9}(4)
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log_{10}(x)-log_{10}(y)=3
log_{10}(2\cdot x)+log_{10}(y+99)=5+log_{10}(2)
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log_{36}(x+12)^{6}-log_6\nthroot{4}{x+12}=1
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log_3(x+y)-log_3(y-4)=1
3^{x}=3^5\cdot3^{y}
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log_{25}(x+10)^{12}-log_5\nthroot{7}{x+10}=1
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9log2+ylog4=xlog2
xlog4-2ylog8=\frac{1}3log64
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log_{2}(x)-log_{2}(y)=3
log_{4}(3\cdot x)+log_{4}(y+30)=4+log_{4}(6)
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10log3+ylog9=xlog3
xlog16-2ylog64=\frac{1}5log1048576
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log_2(x+y)-log_2(y-7)=1
2^{x}=2^2\cdot4^{y}
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log_{9}(x+14)^{12}-log_3\nthroot{4}{x+14}=1
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log_{36}(x+6)^{4}-log_6\nthroot{5}{x+6}=1
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10log4+ylog16=xlog4
xlog4-2ylog8=\frac{1}3log64
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3log5+ylog25=xlog5
xlog9-2ylog27=\frac{1}3log729
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6log6+ylog36=xlog6
xlog16-2ylog64=\frac{1}4log65536
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log_{25}(x+15)^{8}-log_5\nthroot{7}{x+15}=1
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log_7(x+y)-log_7(y-6)=1
7^{x}=7^2\cdot7^{y}
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log_2(x+y)-log_2(y-8)=1
2^{x}=2^2\cdot4^{y}
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log_{2}(x)-log_{2}(y)=1
log_{6}(2\cdot x)+log_{6}(y+107)=3+log_{6}(2)
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13log10+ylog100=xlog10
xlog9-2ylog27=\frac{1}2log81
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log_{10}(x)-log_{10}(y)=1
log_{10}(4\cdot x)+log_{10}(y+99)=3+log_{10}(4)
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log_6(x+y)-log_6(y-2)=1
6^{x}=6^5\cdot216^{y}
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log_2(x+y)-log_2(y-9)=1
2^{x}=2^4\cdot4^{y}
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log_{3}(x)-log_{3}(y)=1
log_{9}(4\cdot x)+log_{9}(y+242)=3+log_{9}(4)
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