ong>rounding, typically as a fraction or a surd.","points":1},{"id":"d2ad01ec-3ef5-4b09-8f16-39f0f61118de","cardType":"basic","front":"Which side of a right-angled triangle is the hypotenuse?","back":"The longest side, which is always opposite the right angle.","points":1},{"id":"5bb8d49f-09c4-4b6b-af29-194ce714daf8","cardType":"cloze","front":"The side adjacent to an angle $\\theta$ is the side next to it that is not the [ ].","back":"The side adjacent to an angle $\\theta$ is the side next to it that is not the hypotenuse.","points":null},{"id":"e0db7a6b-486a-4117-bce9-9e0f94957407","cardType":"cloze","front":"SOHCAHTOA defines the sine ratio as $\\sin\\theta = \\frac{\\text{[...]}}{\\text{hypotenuse}}$.","back":"SOHCAHTOA defines the sine ratio as $\\sin\\theta = \\frac{\\boxed{\\text{opposite}}}{\\text{hypotenuse}}$.","points":null},{"id":"596b4c15-9c78-409c-8847-5ac22736c644","cardType":"cloze","front":"SOHCAHTOA defines the sine ratio as $\\sin\\theta = \\frac{\\text{opposite}}{\\text{[...]}}$.","back":"SOHCAHTOA defines the sine ratio as $\\sin\\theta = \\frac{\\text{opposite}}{\\boxed{\\text{hypotenuse}}}$.","points":null},{"id":"15b0a271-c34a-4bf0-985b-ae19fb9143c2","cardType":"cloze","front":"SOHCAHTOA defines the cosine ratio as $\\cos\\theta = \\frac{\\text{[...]}}{\\text{hypotenuse}}$.","back":"SOHCAHTOA defines the cosine ratio as $\\cos\\theta = \\frac{\\boxed{\\text{adjacent}}}{\\text{hypotenuse}}$.","points":null},{"id":"301ed0cf-dd1a-4650-9b63-d9691a421e98","cardType":"cloze","front":"SOHCAHTOA defines the cosine ratio as $\\cos\\theta = \\frac{\\text{adjacent}}{\\text{[...]}}$.","back":"SOHCAHTOA defines the cosine ratio as $\\cos\\theta = \\frac{\\text{adjacent}}{\\boxed{\\text{hypotenuse}}}$.","points":null},{"id":"56a57e07-e6d0-4310-8473-ef0e45859d2b","cardType":"cloze","front":"SOHCAHTOA defines the tangent ratio as $\\tan\\theta = \\frac{\\text{[...]}}{\\text{adjacent}}$.","back":"SOHCAHTOA defines the tangent ratio as $\\tan\\theta = \\frac{\\boxed{\\text{opposite}}}{\\text{adjacent}}$.","points":null},{"id":"6464541b-b208-402f-af34-cd7dc7ea2e03","cardType":"cloze","front":"SOHCAHTOA defines the tangent ratio as $\\tan\\theta = \\frac{\\text{opposite}}{\\text{[...]}}$.","back":"SOHCAHTOA defines the tangent ratio as $\\tan\\theta = \\frac{\\text{opposite}}{\\boxed{\\text{adjacent}}}$.","points":null},{"id":"a99e9e63-aea2-44a4-860d-14eb586057ad","cardType":"basic","front":"What are the three side lengths of the $45^\\circ$ special triangle?","back":"

Two shorter sides: 1
Hypotenuse: $\\sqrt{2}$

","points":2},{"id":"dd78db56-be16-40d7-b56b-1e83187d2025","cardType":"basic","front":"What are the three side lengths of the $30^\\circ$-$60^\\circ$-$90^\\circ$ special triangle?","back":"

Shortest side: 1
Middle side: $\\sqrt{3}$
Hypotenuse: 2

","points":3},{"id":"f17e0952-f444-4eb5-9dd9-e9b26cd3b565","cardType":"basic","front":"What are the exact values of $\\sin(45^\\circ)$ and $\\cos(45^\\circ)$?","back":"They are equal: $\\frac{\\sqrt{2}}{2}$.","points":2},{"id":"97044958-bda8-4830-9038-d945a7dd7cbe","cardType":"basic","front":"What is the exact value of $\\sin(30^\\circ)$?","back":"$\\frac{1}{2}$","points":1},{"id":"21d46f7f-12da-4050-a770-c7fa66b3a3af","cardType":"basic","front":"What is the exact value of $\\cos(30^\\circ)$?","back":"$\\frac{\\sqrt{3}}{2}$","points":1},{"id":"8cb6948e-d0c3-4a8f-bab2-75bbe49d920d","cardType":"basic","front":"What is the exact value of $\\tan(30^\\circ)$?","back":"$\\frac{\\sqrt{3}}{3}$","points":1},{"id":"d7c2d3c6-c394-47d8-8d8d-2fc09d67eaf7","cardType":"basic","front":"What is the exact value

Exact trig values Flashcards

Exact trig values Flashcards

Exact trig values Flashcards

Exact trig values Flashcards