1.The least value of ∣z∣|z|∣z∣, where zzz is a complex number which satisfies the inequality e((∣z∣+3)(∣z∣−1)∣z∣+1∣ loge2)≥log2∣57+9i∣e^{\left(\frac{(|z|+3)(|z|-1)}{|z|+1|\,\log_e 2}\right)} \geq \log_{\sqrt{2}}|5\sqrt{7} + 9i|e(∣z∣+1∣loge2(∣z∣+3)(∣z∣−1))≥log2∣57+9i∣, i=−1i = \sqrt{-1}i=−1, is equal to:a.333b.5\sqrt{5}5c.222d.888Login to continueOnly logged in users canattempt or see the solution.
