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MrRissso [65]
3 years ago
9

You are trying to decide if you want to buy a seasonal golf membership for $224. If you buy the membership, you can golf as many

games as you want during the season and can rent golf clubs for free. Without the pass, it will cost you $24 per game plus an additional $4 to rent golf clubs each game. If you need to ren clubs, after how many games of golf will the cost of the membership be less than the cost of golfing without the membership?
Mathematics
1 answer:
Diano4ka-milaya [45]3 years ago
6 0

Answer:

Nine games

Step-by-step explanation:

The cost of a membership is $224. The cost of a golf game and renting golf clubs is $28. The cost of nine games of golf and renting golf clubs is $252  (28 x 9= 252), so it is more than $224.

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3 years ago
Suppose you have two urns with poker chips in them. Urn I contains two red chips and four white chips. Urn II contains three red
Neporo4naja [7]

Answer:

Multiple answers

Step-by-step explanation:

The original urns have:

  1. Urn 1 = 2 red + 4 white = 6 chips
  2. Urn 2 = 3 red + 1 white = 4 chips

We take one chip from the first urn, so we have:

The probability of take a red one is : \frac{1}{3} (2 red from 6 chips(2/6=1/2))

For a white one is: \frac{2}{3}(4 white from 6 chips(4/6=(2/3))

Then we put this chip into the second urn:

We have two possible cases:

  • First if the chip we got from the first urn was white. The urn 2 now has 3 red + 2 whites = 5 chips
  • Second if the chip we got from the first urn was red. The urn two now has 4 red + 1 white = 5 chips

If we select a chip from the urn two:

  • In the first case the probability of taking a white one is of:  \frac{2}{5} = 40%  ( 2 whites of 5 chips)
  • In the second case the probability of taking a white one is of:  \frac{1}{5} = 20%  ( 1 whites of 5 chips)

This problem is a dependent event because the final result depends of the first chip we got from the urn 1.

For the fist case we multiply :

\frac{4}{6} x \frac{2}{5} = \frac{4}{15} = 26.66%   ( \frac{4}{6} the probability of taking a white chip from the urn 1, \frac{2}{5}  the probability of taking a white chip from urn two)

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