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解説
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2.718ã§ãã Math.LN10-
10ã®èªç¶å¯¾æ°ãç´2.303ã§ãã Math.LN2-
2ã®èªç¶å¯¾æ°ãç´0.693ã§ãã Math.LOG10E-
10 ãåºã¨ãã
Eã®å¯¾æ°ãç´0.434ã§ãã Math.LOG2E-
2 ãåºã¨ãã
Eã®å¯¾æ°ãç´1.443ã§ãã Math.PI-
åå¨çãç´
3.14159ã§ãã Math.SQRT1_2-
½ ã®å¹³æ¹æ ¹ (ã¾ã㯠1/â2 ã¨çããæ°)ãç´
0.707ã§ãã Math.SQRT2-
2ã®å¹³æ¹æ ¹ãç´1.414ã§ãã Math[Symbol.toStringTag]-
[Symbol.toStringTag]ããããã£ã®åæå¤ã¯æåå"Math"ã§ãããã®ããããã£ã¯Object.prototype.toString()ã§ä½¿ç¨ããã¾ãã
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Math.abs()-
å ¥åå¤ã®çµ¶å¯¾å¤ãè¿ãã¾ãã
Math.acos()-
å ¥åå¤ã®ã¢ã¼ã¯ã³ãµã¤ã³ (éä½å¼¦) ãè¿ãã¾ãã
Math.acosh()-
å ¥åå¤ã®ãã¤ãã¼ããªãã¯ã¢ã¼ã¯ã³ãµã¤ã³ (åæ²ç·éä½å¼¦) ãè¿ãã¾ãã
Math.asin()-
å ¥åå¤ã®ã¢ã¼ã¯ãµã¤ã³ (鿣弦) ãè¿ãã¾ãã
Math.asinh()-
å ¥åå¤ã®ãã¤ãã¼ããªãã¯ã¢ã¼ã¯ãµã¤ã³ (åæ²ç·éæ£å¼¦) ãè¿ãã¾ãã
Math.atan()-
å ¥åå¤ã®ã¢ã¼ã¯ã¿ã³ã¸ã§ã³ã (鿣æ¥) ãè¿ãã¾ãã
Math.atan2()-
弿°ã§æå®ãããæ¯çã®ã¢ã¼ã¯ã¿ã³ã¸ã§ã³ã (鿣æ¥) ãè¿ãã¾ãã
Math.atanh()-
å ¥åå¤ã®ãã¤ãã¼ããªãã¯ã¢ã¼ã¯ã¿ã³ã¸ã§ã³ã (åæ²ç·éæ£æ¥) ãè¿ãã¾ãã
Math.cbrt()-
å ¥åå¤ã®ç«æ¹æ ¹ãè¿ãã¾ãã
Math.ceil()-
x以ä¸ã®æå°ã®æ´æ°ãè¿ãã¾ãã Math.clz32()-
xã 2 鲿° 32 ãããæ´æ°å¤ã§è¡¨ããæ°ã®å é ã® 0 ã®åæ°ãè¿ãã¾ãã Math.cos()-
å ¥åå¤ã®ã³ãµã¤ã³ (ä½å¼¦) ãè¿ãã¾ãã
Math.cosh()-
å ¥åå¤ã®ãã¤ãã¼ããªãã¯ã³ãµã¤ã³ (åæ²ç·ä½å¼¦) ãè¿ãã¾ãã
Math.exp()-
ex ãè¿ãã¾ããããã§ x ã¯å¼æ°ã§ãããe ã¯ãªã¤ã©ã¼å®æ°ï¼
2.718â¦, èªç¶å¯¾æ°ã®åºï¼ã§ãã Math.expm1()-
exp(x)ãã1ãå¼ããå¤ãè¿ãã¾ãã Math.floor()-
å ¥åå¤ä»¥ä¸ã®æå¤§ã®æ´æ°ãè¿ãã¾ãã
Math.f16round()-
å ¥åå¤ã«æãè¿ãå精度浮åå°æ°ç¹è¡¨ç¾ãè¿ãã¾ãã
Math.fround()-
å ¥åå¤ã«æãè¿ãå精度浮åå°æ°ç¹è¡¨ç¾ãè¿ãã¾ãã
Math.hypot()-
弿°ã®äºä¹åã®å¹³æ¹æ ¹ãè¿ãã¾ãã
Math.imul()-
å ¥åå¤ã® 32 ãããä¹ç®ã®çµæãè¿ãã¾ãã
Math.log()-
å ¥åå¤ã®èªç¶å¯¾æ°ï¼ãeï¼ãè¿ãã¾ãã
Math.log10()-
å ¥åå¤ã® 10 ãåºã¨ããå¯¾æ° (log10) ãè¿ãã¾ãã
Math.log1p()-
å ¥åå¤ã®
1 + xã®èªç¶å¯¾æ°ï¼ãeï¼ãè¿ãã¾ãã Math.log2()-
å ¥åå¤ã® 2 ãåºã¨ããå¯¾æ° (log2) ãè¿ãã¾ãã
Math.max()-
弿°ã¨ãã¦ä¸ããè¤æ°ã®å¤ã®ä¸ã§æå¤§ã®å¤ãè¿ãã¾ãã
Math.min()-
弿°ã¨ãã¦ä¸ããè¤æ°ã®å¤ã®ä¸ã§æå°ã®å¤ãè¿ãã¾ãã
Math.pow()-
xãyã§ç´¯ä¹ããå¤ãããªãã¡xyãè¿ãã¾ãã Math.random()-
0以ä¸1æªæºã®æ¬ä¼¼ä¹±æ°ãè¿ãã¾ãã Math.round()-
xã忍äºå ¥ãã¦ãè¿ä¼¼ã®æ´æ°ãè¿ãã¾ãã Math.sign()-
å ¥åå¤ã®ç¬¦å·ãè¿ãã¾ãã
xãæ£ãè² ã 0 ã®ãããã§ããããè¿ãã¾ãã Math.sin()-
å ¥åå¤ã®ãµã¤ã³ (æ£å¼¦) ãè¿ãã¾ãã
Math.sinh()-
å ¥åå¤ã®ãã¤ãã¼ããªãã¯ãµã¤ã³ (åæ²ç·æ£å¼¦) ãè¿ãã¾ãã
Math.sqrt()-
å ¥åå¤ã®å¹³æ¹æ ¹ãè¿ãã¾ãã
Math.sumPrecise()-
渡ãããå復å¯è½ãªãã¸ã§ã¯ãã®æ°å¤ã®åè¨ãè¿ãã¾ããä¸éçµæã«ãããæµ®åå°æ°ç¹ç²¾åº¦ã®æå¤±ãåé¿ãã¾ãã
Math.tan()-
å ¥åå¤ã®ã¿ã³ã¸ã§ã³ã (æ£æ¥) ãè¿ãã¾ãã
Math.tanh()-
å ¥åå¤ã®ãã¤ãã¼ããªãã¯ãµã¤ã³ (åæ²ç·æ£æ¥) ãè¿ãã¾ãã
Math.trunc()-
å ¥åå¤ã®å°æ°ç¹ä»¥ä¸ãåé¤ããæ´æ°ã®é¨åãè¿ãã¾ãã
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function degToRad(degrees) {
return degrees * (Math.PI / 180);
}
function radToDeg(rad) {
return rad / (Math.PI / 180);
}
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JavaScript ã§ã¯ã次ã®ããã«ãã¦å®ç¾ãããã¨ãã§ãã¾ãã
50 * Math.tan(degToRad(60));
degToRad() 颿°ã使ç¨ã㦠60 度ãã©ã¸ã¢ã³ã«å¤æãã¦ãã¾ãããã㯠Math.tan() ãã©ã¸ã¢ã³ã®å
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2 ã¤ã®å¤ã®éã«ããæ´æ°ã®ä¹±æ°ãè¿ã
ãã㯠Math.random() 㨠Math.floor() ã®çµã¿åããã§å®ç¾ã§ãã¾ãã
function random(min, max) {
const num = Math.floor(Math.random() * (max - min + 1)) + min;
return num;
}
random(1, 10);
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