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Olin [163]
3 years ago
7

What percent of discount should be given in a doll costing Rs 180

Mathematics
2 answers:
aliina [53]3 years ago
6 0

Answer:

11.11 %

Step-by-step explanation:

Costing Price = Rs 180

Selling Price = Rs 160

<u><em>Discount </em></u>= C.P - S.P

=> 180-160

=> Rs 20

<u><em>In %age:</em></u>

=> \frac{20}{180} * 100

=> 11.11 %

wolverine [178]3 years ago
3 0

Answer:

11.11%

Step-by-step explanation:

So the question is:

$180 * (x)% = $y

Therefore $180 - $y = $160

Now:

180 - 160 = 20

Therefore; $20 is the discount

Now per cent of discount:

20/180 * 100 = 11.111111111111111111111%

therefore: per cent of discount is 11.11% (rounded to two decimal place)

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Arthur has a box which contains 6 black balls and n (n ≥ 2) white balls, then at random, he takes 3 balls from the box. If the p
BaLLatris [955]

Answer:

  • 11/68 or 0.1618

Step-by-step explanation:

<u>Balls</u>

  • Black - 6
  • White - n

<u>Options of getting 3 balls</u>

  • 1. White, black, black
  • 2. Black, white, black
  • 3. Black, black, white

Probability P(n) in each option

<u>1. WBB</u>

  • P(w) = 6/(n + 6)
  • P(b1) = n/(n + 6 - 1) = n/(n + 5)
  • P(b2) = (n - 1)/(n + 5 - 1) = (n - 1)/(n + 1)

P(n) =

  • P(w)P(b1)(P(b2) =
  • 6/(n+6) × n/(n + 5) × (n - 1)/(n + 4) =
  • 6n(n - 1)/(n + 6)(n + 5)(n + 4)

<u>2. BWB</u>

  • P(b1) = n/(n + 6)
  • P(w) = 6/(n + 6 - 1) = 6/(n + 5)
  • P(b2) = (n - 1)/(n + 5 - 1) = (n - 1)/(n + 4)

P(n) =

  • P(b1)P(w)(P(b2) =
  • n/(n+6) × 6/(n + 5) × (n - 1)/(n + 4) =
  • 6n(n - 1)/(n + 6)(n + 5)(n + 4)

<u>3. BBW</u>

  • P(b1) = n/(n + 6)
  • P(b2) = (n - 1)/(n + 6 - 1) = (n - 1)/(n + 5)
  • P(w) = 6/(n + 5 - 1) = 6/(n + 4)

P(n) =

  • P(b1)P(b2)(P(w) =
  • n/(n+6) × (n - 1)/(n + 5) × 6/(n + 4) =
  • 6n(n - 1)/(n + 6)(n + 5)(n + 4)

<u>Final equation is same for each case:</u>

  • P(n) = 6n(n - 1) / (n + 6)(n + 5)(n + 4)

The easy way to find the maximum is to try the numbers or graph.

Both of the methods give the maximum integer n = 11 or n = 12

<em>See attached graph</em>

<u>At both values n we get P(n):</u>

  • P(11) = 6*11*10 / 15*16*17 = 11/68 = 0.1618 (rounded)
  • P(12) = 6*12*11 / 16*17*18 = 11/68 = 0.1618 (rounded)

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