\"\"

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The given trigonometric function \"\" and \"\" terminates in QI.

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\"\" terminates in QIV, than cos\"\", sec\"\" are positive and remaining trigonometric functions are negative.

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The ratio of \"\", So x = 24 and r = 25.

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The distance formula from the origin to (x, y): \"\".

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\"\"                      (Squaring on each side and eliminate the square roots)\"\"

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\"\"                     (Substitute x = 24 and r = 25)

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\"\"

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\"\"     (Subtract 576 from each side)

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\"\"

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\"\"

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\"\", \"\" terminates in quadrant I, know any point on its terminal side.

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So, x-coordinate is a negative, than \"\".\"\"

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The six trigonometric functions using the values x = 24, \"\" and r = 25.

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\"\"                                   (Substitute r = 25, \"\")

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\"\"                                  (Substitute \"\", x = 24)

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\"\"                                  (Substitute \"\", x = 24)

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\"\"                                     (Substitute r = 25, x = 24)

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\"\"                                   (Substitute r = 25, \"\")\"\"

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The trigonometric values are \"\" \"\", \"\", \"\", \"\", \"\".