For responses that require non-keyboard symbols, the answers should be expressed in written form as shown below. |
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For the first two problems, use the formulas for special right triangles to find the lengths of the unknown sides in the diagram shown below.. |
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For the next two problems, use the formulas for special right triangles to find the lengths of the unknown sides in the diagram shown below. |
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For the next four problems, use the formulas for special right triangles to find the lengths of the unknown sides in the diagram. |
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For the next six problems, find the six trigonometric ratios for the critical value (pi / 3) on the unit circle. |
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For the next six problems, find the six trigonometric ratios for the critical value (pi / 2) on the unit circle. |
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For the next six problems, find the six trigonometric ratios for the critical value [(2 times pi) / 3] on the unit circle. |
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For the next six problems, find the six trigonometric ratios for the critical value [(5 times pi) / 6] on the unit circle. |
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For the next six problems, use the limit concept to determine the six trigonometric ratios for the critical value (pi) on the unit circle. |
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For the next six problems, find the six trigonometric ratios for the critical value [(7 times pi) / 6] on the unit circle. |
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For the next six problems, find the six trigonometric ratios for the critical value [(5 times pi) / 4] on the unit circle. |
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For the next six problems, find the six trigonometric ratios for the critical value [(5 times pi) / 3] on the unit circle. |
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For the next six problems, find the six trigonometric ratios for the critical value [(7 times pi) / 4] on the unit circle. |
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For the last six problems, use the limit concept to determine the six trigonometric ratios for the critical value (2 pi) on the unit circle. |
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69) If you were directed by your school to complete Offline Activities for this course, please enter the information on the Log Entry form. |
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