1980 年

數學 · 共 51 題 · 點擊選項即時核對答案

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31.

The figure above shows the graph of y=ax2+bx+cy=ax^2+bx+c. Determine whether aa and cc are positive or negative.

Question figure
32.

$P\$P amounts to $Q\$Q in nn years at simple interest. The rate per annum is

33.

If 0<x<10<x<1, which of xx, x2x^2, 1x\dfrac{1}{x}, x\sqrt{x} is the smallest? Which is the largest?

34.

The Highest Common Factor of two unequal positive integers aa and bb is 88. Which of the following must be true? I. The difference between aa and bb is divisible by 88 II. (a+b)(a+b) is divisible by 1616 III. abab is divisible by 6464

35.

xx, yy and zz are three consecutive positive integers. Which of the following is true?

36.

If x2−kx+9≥0x^2-kx+9\ge 0 for all real values of xx, what is the value of kk?

37.

If xx and yy are real numbers, what is the minimum value of the expression (x+y)2−1(x+y)^2-1?

38.

In the figure, the areas of the surfaces AA, BB, CC of the cuboid are 10 cm210\text{ cm}^2, 14 cm214\text{ cm}^2 and 35 cm235\text{ cm}^2 respectively. What is the volume of the cuboid?

Question figure
39.

xx is a positive integer such that x2+2x+7x^2+2x+7 is even. What are the possible values of xx?

40.

The perimeter of a sector is 1616 and its angle is 22 radians. What is the area of the sector?

數學 1980 年 DSE、CE 選擇題(第 4 頁) | dselib