Thank you for your help. ### Trigonometric Identity Proof Guide#### Identity:\[ \frac{\sin(x - y)}{\cos x \sin y} = \tan x \cot y - 1 \]#### Prompt:Use the provided template to complete the trigonometric identity proof above and illustrate your process by addressing each of the following elements:### Instructions:**I. Indicate each step of your process in the "Statement" column.** **A. Identify the problem statement.** - Recognize the given trigonometric identity to be proved. **B. Correctly use the identities and/or theorems.** - Apply appropriate trigonometric identities or theorems necessary to transform and simplify the given expression. **C. Correctly use the algebraic process.** - Utilize algebraic manipulation techniques to ensure the expressions are simplified and equal. **D. Identify the final statement.** - Confirm the identity's equality after all transformations and simplifications are performed.**II. Defend your process by identifying the appropriate explanation for each process step in the "Rule" column.** - Provide detailed explanations for why each trigonometric identity, theorem, or algebraic step was used in the simplification process.

Name: Thank you for your help. ### Trigonometric Identity Proof Guide#### Id
Uploaded: 2024-03-20T07:06:41.000Z
Channel: Bartleby
Description: Thank you for your help. ### Trigonometric Identity Proof Guide#### Identity:\[ \frac{\sin(x - y)}{\cos x \sin y} = \tan x \cot y - 1 \]#### Prompt:Use the provided template to complete the trigonometric identity proof above and illustrate your proce