2007 年

數學 · 共 54 題 · 點擊選項即時核對答案

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1.

If nn is a positive integer, then 32n⋅4n=3^{2n}\cdot 4^{n}=

2.

1n+3−13−n=\dfrac{1}{n+3}-\dfrac{1}{3-n}=

3.

(x+x)(y+y+y)=(x+x)(y+y+y)=

4.

Let xx be the smaller one of two consecutive integers. If the sum of the squares of the two integers is less than three times the product of the two integers by 11, then

5.

Which of the following statements about the graph of y=(x+1)2−4y=(x+1)^2-4 is true?

6.

The solution of 15≥4(x+2)−115\ge 4(x+2)-1 is

7.

The price of 66 oranges and 33 apples is $42\$42 while the price of 88 oranges and 55 apples is $60\$60. Find the price of an apple.

8.

Let f(x)=x2−ax+2af(x)=x^2-ax+2a, where aa is a constant. If f(−3)=29f(-3)=29, then a=a=

9.

In the figure, the 1st pattern consists of 44 dots. For any positive integer nn, the (n+1)(n+1)th pattern is formed by adding 44 dots to the nnth pattern. Find the number of dots in the 9th pattern.

Question figure
10.

If the bus fare is increased from $4\$4 to $5\$5, then the percentage increase of the fare is

數學 2007 年 DSE、CE 選擇題 | dselib