| 1 |
\[\sin0=?\] | \[\sin0=0\] |
| 2 |
\[\cos0=?\] | \[\cos0=1\] |
| 3 |
\[\tan0=?\] | \[\tan0=0\] |
| 4 |
\[\sin{\frac{\pi}{6}}=?\] | \[\sin{\frac{\pi}{6}}=\frac{1}{2}\] |
| 5 |
\[\cos{\frac{\pi}{6}}=?\] | \[\cos{\frac{\pi}{6}}=\frac{\sqrt3}{2}\] |
| 6 |
\[\tan{\frac{\pi}{6}}=?\] | \[\tan{\frac{\pi}{6}}=\frac{1}{\sqrt3}\] |
| 7 |
\[\sin{\frac{\pi}{4}}=?\] | \[\sin{\frac{\pi}{4}}=\frac{1}{\sqrt2}\] |
| 8 |
\[\cos{\frac{\pi}{4}}=?\] | \[\cos{\frac{\pi}{4}}=\frac{1}{\sqrt2}\] |
| 9 |
\[\tan{\frac{\pi}{4}}=?\] | \[\tan{\frac{\pi}{4}}=1\] |
| 10 |
\[\sin{\frac{\pi}{3}}=?\] | \[\sin{\frac{\pi}{3}}=\frac{\sqrt3}{2}\] |
| 11 |
\[\cos{\frac{\pi}{3}}=?\] | \[\cos{\frac{\pi}{3}}=\frac{1}{2}\] |
| 12 |
\[\tan{\frac{\pi}{3}}=?\] | \[\tan{\frac{\pi}{3}}=\sqrt3\] |
| 13 |
\[\sin{\frac{\pi}{2}}=?\] | \[\sin{\frac{\pi}{2}}=1\] |
| 14 |
\[\cos{\frac{\pi}{2}}=?\] | \[\cos{\frac{\pi}{2}}=0\] |
| 15 |
\[\tan{\frac{\pi}{2}}=?\] | \[\tan{\frac{\pi}{2}}=値なし\] |
| 16 |
\[\sin{\frac{2}{3}\pi}=?\] | \[\sin{\frac{2}{3}\pi}=\frac{\sqrt3}{2}\] |
| 17 |
\[\cos{\frac{2}{3}\pi}=?\] | \[\cos{\frac{2}{3}\pi}=-\frac{1}{2}\] |
| 18 |
\[\tan{\frac{2}{3}\pi}=?\] | \[\tan{\frac{2}{3}\pi}=-\sqrt3\] |
| 19 |
\[\sin{\frac{3}{4}\pi}=?\] | \[\sin{\frac{3}{4}\pi}=\frac{1}{\sqrt2}\] |
| 20 |
\[\cos{\frac{3}{4}\pi}=?\] | \[\cos{\frac{3}{4}\pi}=-\frac{1}{\sqrt2}\] |
| 21 |
\[\tan{\frac{3}{4}\pi}=?\] | \[\tan{\frac{3}{4}\pi}=-1\] |
| 22 |
\[\sin{\frac{5}{6}\pi}=?\] | \[\sin{\frac{5}{6}\pi}=\frac{1}{2}\] |
| 23 |
\[\cos{\frac{5}{6}\pi}=?\] | \[\cos{\frac{5}{6}\pi}=-\frac{\sqrt3}{2}\] |
| 24 |
\[\tan{\frac{5}{6}\pi}=?\] | \[\tan{\frac{5}{6}\pi}=-\frac{1}{\sqrt3}\] |
| 25 |
\[\sin\pi=?\] | \[\sin\pi=0\] |
| 26 |
\[\cos\pi=?\] | \[\cos\pi=-1\] |
| 27 |
\[\tan\pi=?\] | \[\tan\pi=0\] |
| 28 |
\[\sin{\frac{7}{6}\pi}=?\] | \[\sin{\frac{7}{6}\pi}=-\frac{1}{2}\] |
| 29 |
\[\cos{\frac{7}{6}\pi}=?\] | \[\cos{\frac{7}{6}\pi}=-\frac{\sqrt3}{2}\] |
| 30 |
\[\tan{\frac{7}{6}\pi}=?\] | \[\tan{\frac{7}{6}\pi}=\frac{1}{\sqrt3}\] |
| 31 |
\[\sin{\frac{5}{4}\pi}=?\] | \[\sin{\frac{5}{4}\pi}=-\frac{1}{\sqrt2}\] |
| 32 |
\[\cos{\frac{5}{4}\pi}=?\] | \[\cos{\frac{5}{4}\pi}=-\frac{1}{\sqrt2}\] |
| 33 |
\[\tan{\frac{5}{4}\pi}=?\] | \[\tan{\frac{5}{4}\pi}=1\] |
| 34 |
\[\sin{\frac{4}{3}\pi}=?\] | \[\sin{\frac{4}{3}\pi}=-\frac{\sqrt3}{2}\] |
| 35 |
\[\cos{\frac{4}{3}\pi}=?\] | \[\cos{\frac{4}{3}\pi}=-\frac{1}{2}\] |
| 36 |
\[\tan{\frac{4}{3}\pi}=?\] | \[\tan{\frac{4}{3}\pi}=\sqrt3\] |
| 37 |
\[\sin{\frac{3}{2}\pi}=?\] | \[\sin{\frac{3}{2}\pi}=-1\] |
| 38 |
\[\cos{\frac{3}{2}\pi}=?\] | \[\cos{\frac{3}{2}\pi}=0\] |
| 39 |
\[\tan{\frac{3}{2}\pi}=?\] | \[\tan{\frac{3}{2}\pi}=値なし\] |
| 40 |
\[\sin{\frac{5}{3}\pi}=?\] | \[\sin{\frac{5}{3}\pi}=-\frac{\sqrt3}{2}\] |
| 41 |
\[\cos{\frac{5}{3}\pi}=?\] | \[\cos{\frac{5}{3}\pi}=\frac{1}{2}\] |
| 42 |
\[\tan{\frac{5}{3}\pi}=?\] | \[\tan{\frac{5}{3}\pi}=-\sqrt3\] |
| 43 |
\[\sin{\frac{7}{4}\pi}=?\] | \[\sin{\frac{7}{4}\pi}=-\frac{1}{\sqrt2}\] |
| 44 |
\[\cos{\frac{7}{4}\pi}=?\] | \[\cos{\frac{7}{4}\pi}=\frac{1}{\sqrt2}\] |
| 45 |
\[\tan{\frac{7}{4}\pi}=?\] | \[\tan{\frac{7}{4}\pi}=-1\] |
| 46 |
\[\sin{\frac{11}{6}\pi}=?\] | \[\sin{\frac{11}{6}\pi}=-\frac{1}{2}\] |
| 47 |
\[\cos{\frac{11}{6}\pi}=?\] | \[\cos{\frac{11}{6}\pi}=\frac{\sqrt3}{2}\] |
| 48 |
\[\tan{\frac{11}{6}\pi}=?\] | \[\tan{\frac{11}{6}\pi}=-\frac{1}{\sqrt3}\] |
| 49 |
\[\sin2\pi=?\] | \[\sin2\pi=0\] |
| 50 |
\[\cos2\pi=?\] | \[\cos2\pi=1\] |
| 51 |
\[\tan2\pi=?\] | \[\tan2\pi=0\] |