log3(x+2) = 1+ (log3x)/2
2log3(x+2)=2+log3x2log_3(x+2)=2+log_3x2log3(x+2)=2+log3x
log3(x+2)2=log39+log3xlog_3(x+2)^2=log_39+log_3xlog3(x+2)2=log39+log3x
log2(x+2)2=log39xlog_2(x+2)^2=log_39xlog2(x+2)2=log39x
(x+2)2=9x(x+2)^2=9x(x+2)2=9x
x2−5x+4=0x^2-5x+4=0x2−5x+4=0
x1=1x_1=1x1=1
x2=4x_2=4x2=4
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