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sattari [20]
2 years ago
8

There are 6 blue, 4 green marbles, and 2 red marbles. You choose 2 marbles. What is the chance that they will be blue?

Mathematics
2 answers:
nata0808 [166]2 years ago
4 0

Answer:

Step-by-step explanation:

first there are 12 marbles: odds are 2/12 = 1/6

Then, there are 11 marbles: odds are 1/11

So the odds of both of them being blue are: 1/6 * 1/11 = 0.0152

Please give brainliest thanks!

Papessa [141]2 years ago
3 0

Answer:

Cause there are more blue marbles than green and red marbles

Heres you answerrrr!!

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Answer:

2.150 = 2.15

2 +15/10 > 2.15

2 + 0.015 < 2.15

215/100 = 2.15

Step-by-step explanation:

2.150 = 2.15, because 2.15 can be rewritten as 2.150.

2 +15/10=2+1.5=3.5

2 +15/10 > 2.15

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2 + 0.015 < 2.15

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What is a pattern for 7 times 10 to the third power?
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Sue makes 50 litres of green paint by mixing litres of yellow paint and litres of blue paint in the ratio 1:4. Yellow paint is s
Lostsunrise [7]

Answer:

Sue's percentage profit = 9% on each tin of green paint she sells.

Step-by-step explanation:

Litres of green paints mixed = 50 litres

Ratio of litres of yellow paint and litres of blue paint = 1:4.

To determine the litres of yellow paint, we say:

yellow \: paint =  \frac{1}{4}  \times 50 = 10 \: litres

To determine the litres of blue paint, we say:

blue \: paint =  \frac{4}{5}  \times 50 = 40 \: litres

Since yellow paint is sold in 5 litres per tin and each tin cost £38; she has 10 litres of yellow paint in all. That implies that she has 10/5 = 2 tin of yellow paint. If one tin cost £38; 2 tin cost 2 × £38 = £76

Similarly,

Since blue paint is sold in 10 litres per tin and each tin cost £58; she has 40 litres of blue paint in all. That implies that she has 40/10 = 4 tin of blue paint. If one tin cost £58; 4 tin cost 4 × £58 = £232

Total cost of yellow and blue paints = £232 + £76

= £308

Since Sue sells all the green paint she makes in 10 litre tins at £89.32 per tin and she has 50 litres in all; we say: 50/10 litres = 5 tins = 5 × £89.32 = £446.60.

Thus, selling price of the green paint = £446.60

profit \: \% =  \frac{selling \: price - cost \: price}{cost \: price}  \times  \frac{100}{1}

profit \: \% =  \frac{446.60 - 308}{308}  \times  \frac{100}{1}

profit \: \% =  \frac{138.60}{308} \times  \frac{100}{1}

profit \: \% = 0.45 \times 100

profit \: \% = 45\%

Sue's percentage profit for selling all the tins of green paint is 45%, having sold 5 tins. Therefore, Sue's percentage profit for selling each of the paint will be:

profit \: \% \: on \: each \: green \: tin =  \frac{45}{5}  = 9\%

Hence, Sue's percentage profit for selling each tin of green paint is 9%.

Proof

9% × 5 tins of green paint = 45%

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