## Prove the Identity\[ \frac{\cos^2 x}{1 - \sin x} = \frac{\csc x + 1}{\csc x} \]Note that each Statement must be based on a Rule chosen from the Rule menu. To see a detailed description of a Rule, select the More Information Button to the right of the Rule.### Step-by-Step Solution1. **Statement**\[ \frac{\cos^2 x}{1 - \sin x} \]**Rule**: [Select Rule]\[ = \][Input Box]2. **Validate Button***Click on the "Validate" button to check if the proven step is correct.*### Rule Selection MenuA visual menu is displayed showing various mathematical symbols and functions that can be selected to help prove the identity. Available symbols and functions include:- \[ \Box, \Box^2, \Box^3 \]- \[ \Box, \Box, \sqrt{\Box} \]- \[ \cos, \sin, \tan \]- \[ \cot, \sec, \csc \]- \[ \pi \]- \[ (\Box) \]- \[ \frac{\Box}{\Box} \]- and more.Use these symbols and functions to select the appropriate rule for each transformation step. For more information about each rule, click the “?” button.

Name: ## Prove the Identity\[ \frac{\cos^2 x}{1 - \sin x} = \frac{\csc x +
Uploaded: 2024-03-20T06:46:55.000Z
Channel: Bartleby
Description: ## Prove the Identity\[ \frac{\cos^2 x}{1 - \sin x} = \frac{\csc x + 1}{\csc x} \]Note that each Statement must be based on a Rule chosen from the Rule menu. To see a detailed description of a Rule, select the More Information Button to the right of