Q1156 (Q1156): Difference between revisions

@@ Property / relevant answers @@
+3111905
@@ Property / relevant answers: 3111905 / rank @@
+Normal rank
@@ Property / relevant answers: 3111905 / qualifier @@
+Defining formula:  $\displaystyle {\frac {1}{\sqrt[{\text{new}}]{-1}}}={\frac {\sqrt[{\text{real}}]{1}}{\sqrt[{\text{new}}]{-1}}}{\overset {!}{=}}{\frac {\sqrt[{\text{real}}]{1}}{\sqrt[{\text{real}}]{-1}}}{\overset {!}{=}}{\sqrt[{\text{real}}]{\frac {1}{-1}}}{\overset {!}{=}}{\sqrt[{\text{real}}]{-1}}$ 
\displaystyle\frac{1}{\sqrt[\text{new}]{-1}}=\frac{\sqrt[\text{real}]{1}}{\sqrt[\text{new}]{-1}} \overset{!}{=} \frac{\sqrt[\text{real}]{1}}{\sqrt[\text{real}]{-1}} \overset{!}{=} \sqrt[\text{real}]{\frac{1}{-1}} \overset{!}{=} \sqrt[\text{real}]{-1}

Latest revision as of 12:56, 20 May 2020