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IB MAI HL Geometry & Trigonometry Topic 3.4 Trigonometric Functions (id: bcbfc6e

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admin 发表于 2024-2-15 22:08:50 | 显示全部楼层 |阅读模式
本题目来源于试卷: IB MAI HL Geometry & Trigonometry Topic 3.4 Trigonometric Functions,类别为 IB数学

[填空题]
The tides at the Porkf/q+lq, m 2imosl xj.dl.9 ccvgv)rz6 5p /7lt of Bristol, UK, were observed by a student.
On a particular day, the range between the lowest and highest tides is 10.6 m and the time difference between high tides is 12.2 hours. The first highest tide occurs at 8:12 am and is 12.5 m high.
The height, H, in metres, of the tides can be modelled by the equation
H​=asin(b(t−c))+d,0≤t≤24,​where t is the elapsed time, in hours, since midnight.
1.Write down the value of:
(1)a;   
(2)d.   
2.Find the value of b. ≈   
3.Find the smallest possible value of c, given c>0. ≈   
4.Hence draw the graph of H versus t, for 0≤t≤24.




参考答案:
空格1: 5.3±2%空格2: 7.2±2%空格3: 0.515±2%空格4: 5.15±2%


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