ÌâÄ¿ÄÚÈÝ
17£®£¨1£©µ±t=2ʱ£¬ÇósµÄÖµ£»
£¨2£©½«sËæt±ä»¯µÄ¹æÂÉÓÃÊýѧ¹ØÏµÊ½±íʾ³öÀ´£»
£¨3£©ÈôN³ÇλÓÚMµØÕýÄÏ·½Ïò£¬ÇÒ¾àMµØ650km£¬ÊÔÅжÏÕⳡɳ³¾±©ÊÇ·ñ»áÇÖÏ®µ½N³Ç£¬Èç¹û»á£¬ÔÚɳ³¾±©·¢Éúºó¶à³¤Ê±¼äËü½«ÇÖÏ®µ½N³Ç£¿Èç¹û²»»á£¬Çë˵Ã÷ÀíÓÉ£®
·ÖÎö £¨1£©ÓÉͼÏ󣬴úÖµ¼ÆËãÈý½ÇÐÎÃæ»ý¿ÉµÃ£»
£¨2£©ÓÉÈý½ÇÐκÍÌÝÐεÄÃæ»ý¹«Ê½£¬·ÖÀà¼ÆËãÃæ»ý¿ÉµÃ£»
£¨3£©·Ö¶ÎÇó×îÖµ£¬½áºÏÌâÒâ¿ÉµÃ£®
½â´ð ½â£º£¨1£©ÓÉÌâÒâ¿ÉµÃOAµÄ·½³ÌΪv=3t£¬
¹Êµ±t=2ʱ£¬¿ÉµÃv=6£¬s=$\frac{1}{2}¡Á2¡Á6$=6£»
£¨2£©ÓÉÌâÒâ¿ÉµÃµ±0¡Üt¡Ü10ʱ£¬¿ÉµÃv=3t£»
µ±10£¼t£¼20ʱ£¬¿ÉµÃv=30£»
µ±20¡Üt¡Ü35£¬¿ÉµÃv=-2t+35£®
¡às=$\left\{\begin{array}{l}{\frac{3}{2}{t}^{2}£¬t¡Ê[0£¬10]}\\{30t-150£¬t¡Ê£¨10£¬20£©}\\{-{t}^{2}+70t-550£¬t¡Ê[20£¬35]}\end{array}\right.$
£¨3£©É³³¾±©·¢Éú30hºó½«ÇÖÏ®µ½N³Ç£¬
¡ßt¡Ê[0£¬10]ʱ£¬smax=$\frac{3}{2}$¡Á102=150£¼650£¬
t¡Ê£¨10£¬20]ʱ£¬smax=30¡Á20-150=450£¼650£¬
¡àµ±t¡Ê£¨20£¬35]ʱ£¬Áî-t2+70t-550=650£®
½âµÃt1=30£¬t2=40£¨ÉáÈ¥£©
¹Êɳ³¾±©·¢Éú30hºó½«ÇÖÏ®µ½N³Ç
µãÆÀ ±¾Ì⿼²éº¯Êý½âÎöʽµÄÇó½â£¬Éæ¼°·ÖÀàÌÖÂÛºÍÊýÐνáºÏ£¬ÊôÖеµÌ⣮
Á·Ï°²áϵÁдð°¸
Ïà¹ØÌâÄ¿
16£®ÔÚ¡÷ABCÖУ¬Èç¹ûa=$\sqrt{3}$+1£¬b=2£¬c=$\sqrt{2}$£¬ÄÇô¡ÏCµÈÓÚ£¨¡¡¡¡£©
| A£® | 60¡ã | B£® | 45¡ã | C£® | 30¡ã | D£® | 15¡ã |
2£®ÔÚ¡÷ABC ÖУ¬ÄÚ½ÇA£¬B£¬C Ëù¶ÔµÄ±ß·Ö±ðΪa£¬b£¬c£¬ÒÑÖªa2£¬b2£¬c2³ÉµÈ²îÊýÁУ¬ÔòcosBµÄ×îСֵΪ£¨¡¡¡¡£©
| A£® | $\frac{1}{2}$ | B£® | $\frac{{\sqrt{2}}}{2}$ | C£® | $\frac{3}{4}$ | D£® | $\frac{{\sqrt{3}}}{2}$ |