百分數與變分

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31.

A box contains two kinds of coins: $5\$5 and $2\$2. The ratio of the number of $5\$5 coins to the number of $2\$2 coins is 4:54:5. If the total value of the coins is $90\$90, then the total number of coins in the box is

32.

The scale of a map is 1:20 0001:20\,000. If two buildings are 3.8 cm3.8\text{ cm} apart on the map, then the actual distance between the two buildings is

33.

It is known that yy varies partly as xx and partly as x\sqrt{x}. When x=1x=1, y=4y=4 and when x=4x=4, y=10y=10. Find yy when x=16x=16.

34.

John's daily working hours have increased from 8 hours to 10 hours but his hourly pay has decreased by 25%25\%. Find the percentage change in John's daily income.

35.

A sum of $8 000\$8\,000 is deposited at 1%1\% p.a., compounded yearly. Find the interest earned after 4 years. Give the answer correct to the nearest dollar.

36.

Suppose zz varies directly as x2x^2 and inversely as yy. When x=4x=4 and y=3y=3, z=2z=2. When x=2x=2 and z=3z=3, y=y=

37.

The scale of a map is 1:4 0001:4\,000. If the actual area of a sports field is 8 000 m28\,000\text{ m}^2, find its area on the map.

38.

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.

39.

The simple interest on a sum of money at r%r\% p.a. for 44 years is equal to the compound interest on the same amount at 4%4\% p.a. for 44 years compounded half-yearly. The value of rr, correct to 2 significant figures, is

40.

If 2x=3y=4z2x=3y=4z, then x+y−zx−y+z=\dfrac{x+y-z}{x-y+z}=

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