0000:00:00:00:00Start17Number 17ExplanationIf x>y≥1x > y \geq 1x>y≥1 and log(x2+y2+2xy)=2log(x2−y2)\log(x^2 + y^2 + 2xy) = 2 \log(x^2 - y^2)log(x2+y2+2xy)=2log(x2−y2), then logx(1+y)=....\log_x(1 + y) = ....logx(1+y)=....log2\log 2log2−1-1−1−12-\frac{1}{2}−2112\frac{1}{2}21111
17Number 17ExplanationIf x>y≥1x > y \geq 1x>y≥1 and log(x2+y2+2xy)=2log(x2−y2)\log(x^2 + y^2 + 2xy) = 2 \log(x^2 - y^2)log(x2+y2+2xy)=2log(x2−y2), then logx(1+y)=....\log_x(1 + y) = ....logx(1+y)=....log2\log 2log2−1-1−1−12-\frac{1}{2}−2112\frac{1}{2}21111
