2002 年

數學 · 共 54 題 · 點擊選項即時核對答案

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1.

If x1+x=a1−a\dfrac{x}{1+x}=\dfrac{a}{1-a}, then x=x=

2.

Let f(x)=x2−x−3\mathrm{f}(x)=x^2-x-3. If f(k)=k\mathrm{f}(k)=k, then k=k=

3.

2x⋅8y=2^x\cdot 8^y=

4.

If a<0a<0 and b>0b>0, which of the following may represent the graph of y=ax+by=ax+b ?

Question figure
5.

The figure shows the graph of y=x2+bx+cy=x^2+bx+c. Find bb.

Question figure
6.

If (x+1)2+P(x+1)≡x2+Q(x+1)^2+P(x+1)\equiv x^2+Q, then

7.

Which of the following equations has/have equal roots? I. x2=xx^2=x II. x2+2x+1=0x^2+2x+1=0 III. (x+3)2=1(x+3)^2=1

8.

If (x,y)=(−2,1)(x,y)=(-2,1) is a solution of the simultaneous equations {ax−by+8=0bx+ay+1=0\begin{cases}ax-by+8=0\\ bx+ay+1=0\end{cases}, then a=a=

9.

Solve (2x−1)2+2(2x−1)−3>0(2x-1)^2+2(2x-1)-3>0.

10.

If 11 Euro is equivalent to 6.946.94 H.K. dollars and 11 U.S. dollar is equivalent to 7.787.78 H.K. dollars, how many Euros are equivalent to 100100 U.S. dollars? Give your answer correct to the nearest Euro.

數學 2002 年 DSE、CE 選擇題 | dselib