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9.3 Evaluation Trig Functions NAME: Corrective Assignment DATE: EXACT VALUE TABLE Use the table to find the EXACT value. 3 1. CSC 210 2. Sin 5. Sin 330 6. Sin 9. CSC 120 3. Cot 4 5 4 10. Cos 1260

How to fill out 4 sen 7tan 9csc120

How to fill out 4 sen 7tan 9csc120:

1. First, let's break down the elements in the expression. "sen" represents the sine function, "tan" represents the tangent function, and "csc" represents the cosecant function. The numbers 4, 7, and 9 indicate the coefficients or values that will be applied to these trigonometric functions. Finally, 120 represents the angle in degrees.
2. To fill out 4 sen 7tan 9csc120, we need to substitute the values of the variables or angles. In this case, the angle is given as 120 degrees. So, we will replace the angle placeholder with 120: 4 sen 7tan 9csc120 becomes 4 sen 7tan 9csc(120).
3. Next, we need to evaluate the trigonometric functions with the given angle. The sine of 120 degrees can be calculated, and the result is substituted into the expression. Similarly, the tangent and cosecant of 120 degrees are calculated and replaced in the expression. This will give us the final value of 4 sen 7tan 9csc120.

Who needs 4 sen 7tan 9csc120:

1. Students studying trigonometry or mathematics in general might come across expressions like 4 sen 7tan 9csc120 in their coursework or exercises. Understanding how to fill out and evaluate such expressions is crucial for solving trigonometric problems.
2. Engineers and scientists who work with angles and trigonometric functions in their daily work might encounter the need to fill out expressions like 4 sen 7tan 9csc120. These professionals often use trigonometry to analyze and solve complex problems in various fields such as physics, engineering, and surveying.
3. Anyone interested in exploring and understanding the properties and applications of trigonometry may encounter expressions like 4 sen 7tan 9csc120. Trigonometry is a fundamental branch of mathematics that not only has practical applications but also serves as the foundation for more advanced mathematical concepts.

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