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Irina-Kira [14]
3 years ago
7

A bag contains green tokens and black tokens. There are 24 green tokens in the bag. The ratio of green tokens to black tokens is

8 to 5. Find the number of black tokens in the bag.
Mathematics
1 answer:
Fiesta28 [93]3 years ago
4 0

Answer:

<em>48</em>

<em>Step-by-step explanation:</em>

<em>We are given that</em>

<em>Total number of green  tokens in the bag=36</em>

<em>Ratio of green tokens to black tokens=3:4</em>

<em>We have to find the number of black tokens in the bag.</em>

<em>Let x be the number of black tokens in the bag.</em>

<em>According to question</em>

<em>By cross multiply , then we get</em>

<em>By division property of equality</em>

<em>Hence, the number of blacken tokens in the bag=48</em>

<em></em>

<em>Thatdummyemily</em>

<em>hope this helps srry if it doesn't tho</em>

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A lottery offers one $900 prize, one $600 Prize, three $400 prizes, and four $100 prizes. One thousand tickets are sold at $5 ea
kap26 [50]

Answer:

Expected value for 4 tickets = $ -7.6

Step-by-step explanation:

Given - A lottery offers one $900 prize, one $600 Prize, three $400 prizes, and four $100 prizes. One thousand tickets are sold at $5 each.

To find - Find the expectation if a person buys four tickets. Assume that the player's ticket is replaced after each draw and that the same ticket can win more than one prize. Round to two decimal places for currency problems.

Proof -

Given that,

A lottery offers

one $ 900 prize

one $ 600 prize

three $ 400 prizes

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And

One thousand tickets are sold at $ 5 each

Now,

If the person bought 1000 tickets then the prize he gets is

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= $3100

And

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Now,

Price 1 ticket = \frac{3100}{1000} = $ 3.1

⇒Expectation of 1 ticket = $ 3.1 - 5 = $ -1.9      (Here $5 is price of 1 ticket)

⇒Expected value for 4 tickets = $ 4× -1.9 = $ -7.6

⇒Expected value for 4 tickets = $ -7.6

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3 years ago
How many different arrangements can be made with ten pieces of silverware laid in a row if three are identical spoons, four are
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10 pieces of silverware laid in a row if 3 are identical spoons, 4 are identical forks, and 3 are identical knifes

The arrangement of 'm' objects on which 'n' objects are of same kind is \frac{m!}{n!}

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