1984 年

數學 · 共 52 題 · 點擊選項即時核對答案

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21.

In the figure, AB=xAB=x and AC=2xAC=2x. The area of △ABC\triangle ABC is 16. xx (correct to 2 decimal places) is

Question figure
22.

The sum of the interior angles of a convex polygon is greater than the sum of the exterior angles by 360∘360^\circ. How many sides has the polygon?

23.

In the figure, x=x= ?

Question figure
24.

In the figure, OO is the centre of the circle. TATA and TBTB touch the circle at AA and BB respectively. OA=2OA=2. The length of the arc APBAPB is

Question figure
25.

The point PP divides ABAB internally so that AP:PB=2:1AP:PB=2:1. The coordinates of AA and BB are (x1,y1)(x_1,y_1) and (x2,y2)(x_2,y_2) respectively. The coordinates of PP are

26.

The line x+y+k=0x+y+k=0 (kk being a constant) passes through the centre of the circle x2+y2−2x+4y−6=0x^2+y^2-2x+4y-6=0. k=k=

27.

The equation of a circle is x2+y2−2x+5y−7=0x^2+y^2-2x+5y-7=0. Which of the following is/are true? I. The circle passes through the point (−1,1)(-1,1). II. The centre of the circle lies in the second quadrant. III. The circle intersects the xx-axis at two points.

28.

If aa, bb and cc are positive real numbers, which of the following graphs could represent the line ax+by+c=0ax+by+c=0?

Question figure
29.

The probability that John will win a game is 13\dfrac13 and the probability that he will lose is 23\dfrac23. What is the probability that, in three games, he will win any two games and lose one game?

30.

Two dice are thrown. What is the probability of getting a sum of 8?

數學 1984 年 DSE、CE 選擇題(第 3 頁) | dselib