Question
In match-3, England set a target of 400 runs. If the
ratio of runs scored by Australian bowlers to the runs scored by batsmen (including the all-rounder) was 1:6.5 and England won by 25 runs, what percentage of England’s total runs was contributed by their bowlers if they scored 20 more runs than Australian bowlers? Direction: Study the following table carefully and answer the questions given below. In a five-match T20 series between AUSTRALIA and ENGLAND, a total of five batsmen, one all-rounder, and five bowlers played the matches from Australia. The following table shows the runs scored by different Australian batsmen, including the all-rounder, across the five matches. Only Marcus Stoinis was an all-rounder; the remaining were batsmen.Solution
Runs scored by Australian batsmen (including all-rounder) = 20 + 90 + 30 + 60 + 50 + 40 = 290 Let runs scored by Australian bowlers = x. x / 290 = 1 / 6.5 x = 44.6 ≈ 45 Total runs by Australia = 290 + 45 = 335 England’s total score = 335 + 25 = 360 Runs scored by England’s bowlers = 45 + 20 = 65 Percentage contribution = (65 / 360) × 100 = 18%
If x² + x = 11
find (x+4)³ +1/((x+4)³)
- 12% of 25% of ‘A’ is equal to 40% of 15% of ‘B’. Find the value of (A + B):(A – B).
If for non-zero x, x² - 4x - 1 = 0, what is the value of x² + 1/x²?
If 112 ÷28 x 22 –12 x 6 ÷ 3 +12 = z, then find the value of z.
- If 2x + 4y - 9 = 0, then find the value of 8x 3 Â - 723 + 64y 3 Â + 216xy.
3x +3y =10 and 3x+y =5 then find the value of 3x-y +3y-x.
A dishonest dealer claims to sell goods at cost price but uses a false weight of 900g instead of 1kg. What is his profit percentage?
  = ?If (a2 + 1/a2) = 51, then find the value of (a3 - 1/a3).
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