Add or subtract as indicated. Then simplify your answer as much as possible, leaving your answer in terms of sin z and/or cos z. 1 sin z = Preview syntax error sin z

Trigonometry (11th Edition)
11th Edition
ISBN:9780134217437
Author:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Publisher:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Chapter1: Trigonometric Functions
Section: Chapter Questions
Problem 1RE: 1. Give the measures of the complement and the supplement of an angle measuring 35°.
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I need help for this exercise.

### Instruction

**Add or subtract as indicated. Then simplify your answer as much as possible, leaving your answer in terms of \(\sin x\) and/or \(\cos x\).**

### Problem

\[
\frac{1}{\sin x} - \sin x = \quad \textcolor{red}{\text{[Input Box]}} \quad \textcolor{gray}{\text{Preview}} \quad \textcolor{cyan}{\text{syntax error}}
\]

### Explanation

- The problem requires you to perform the operation indicated (subtraction) and then simplify the expression in terms of \(\sin x\) and/or \(\cos x\).
- The left-hand side of the equation is split into two terms.
- The first term is \(\frac{1}{\sin x}\).
- The second term is \(\sin x\).
- You are expected to combine and simplify these terms.

### Interactive Elements

- **Input Box**: Enter your simplified answer here.
- **Preview Button**: Click to preview your answer.
- **Syntax Error Alert**: Provides feedback if there is a syntax error in the submitted answer.

Be meticulous with your calculations and ensure your final expression is in the simplest form using \(\sin x\) and/or \(\cos x\).
Transcribed Image Text:### Instruction **Add or subtract as indicated. Then simplify your answer as much as possible, leaving your answer in terms of \(\sin x\) and/or \(\cos x\).** ### Problem \[ \frac{1}{\sin x} - \sin x = \quad \textcolor{red}{\text{[Input Box]}} \quad \textcolor{gray}{\text{Preview}} \quad \textcolor{cyan}{\text{syntax error}} \] ### Explanation - The problem requires you to perform the operation indicated (subtraction) and then simplify the expression in terms of \(\sin x\) and/or \(\cos x\). - The left-hand side of the equation is split into two terms. - The first term is \(\frac{1}{\sin x}\). - The second term is \(\sin x\). - You are expected to combine and simplify these terms. ### Interactive Elements - **Input Box**: Enter your simplified answer here. - **Preview Button**: Click to preview your answer. - **Syntax Error Alert**: Provides feedback if there is a syntax error in the submitted answer. Be meticulous with your calculations and ensure your final expression is in the simplest form using \(\sin x\) and/or \(\cos x\).
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