Practice Problems from Day 2

[img]data:image/png;base64,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[/img][br]What is cos(C°) = ?
[img]data:image/png;base64,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[/img][br]What is tan Z = ?
[img]data:image/png;base64,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[/img][br]What is sin(X°) = ?
[img]data:image/png;base64,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[/img][br]If tan(X°) = 24/7, what are the lengths of each side?
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[/img][br]If cos(C°) = 20/29, what are the lengths of each side?
Cerrar

Información: Practice Problems from Day 2