2004 年

數學 · 共 54 題 · 點擊選項即時核對答案

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31.

If (−2,3)(-2,3) is the mid-point of (a,−1)(a,-1) and (4,b)(4,b), then b=b=

32.

The mean weight of 3636 boys and 3232 girls is 46 kg46\text{ kg}. If the mean weight of the boys is 52 kg52\text{ kg}, then the mean weight of the girls is

33.

A bag contains 33 red balls and 44 green balls. If two balls are drawn randomly from the bag one by one without replacement, then the probability that the two balls are of different colours is

34.

Peter and May each throws a dart. The probability of Peter's hitting the target is 0.20.2. The probability of May's hitting the target is 0.30.3. Find the probability of at least one dart hitting the target.

35.

The pie chart below shows the expenditure of a student in March 2004. If the student spent $520\$520 on meals, then the student's total expenditure on entertainment and clothing was

Question figure
36.

David got 7070 marks in a test and his standard score was −0.625-0.625. If the standard deviation of the test marks was 88 marks, then the mean mark of the test was

37.

3x−2y4xy−9yx=\dfrac{\dfrac{3}{x}-\dfrac{2}{y}}{\dfrac{4x}{y}-\dfrac{9y}{x}}=

38.

The L.C.M. of 2−b2-b, 4−b24-b^2 and 8−b38-b^3 is

39.

If 5=10a5=10^a and 7=10b7=10^b, then log⁡750=\log\dfrac{7}{50}=

40.

If f(x)=x3−7x+6\mathrm{f}(x)=x^3-7x+6 is divisible by x2−3x+kx^2-3x+k, then k=k=

數學 2004 年 DSE、CE 選擇題(第 4 頁) | dselib