If log𑎠𑞠= 1/5 solve the equation , ð‘¥ log𑎠𑞠+ (ð‘¥ + 2) log𑎠ð‘ž^2 = 3
"xlog_aq+(x+2)og_aq^2=3\\\\x\\times \\frac{1}{5}+2(x+2)log_aq=3\\\\x\\times\\frac{1}{5}+2(x+2)\\times\\frac{1}{5}=3\\\\\\frac{1}{5}(x+2x+40=3\\\\3x+4=15\\\\x=\\frac{11}{3}"
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