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ale4655 [162]
3 years ago
8

Shadi has four bottles. the bottle hold 650 ml,0.38 l , 5020 ml, 0.045 l. Shadi wants to use the bottle that holds closest to 1

by 2 liters which bottle should she use​
Mathematics
1 answer:
erik [133]3 years ago
4 0

Answer:

0.38 l

Step-by-step explanation:

Bottles:

  • 650 ml
  • 0.38 l= 380 ml
  • 5020 ml
  • 0.045 l= 45 ml

Closest to 1/2 l= 500 ml volume? The difference between the given and 500 ml volume:

  • 650 ml- 500 ml= 150 m
  • 380 ml- 500 ml= -120 ml
  • 5020 ml- 500 ml= 4520 ml
  • 45 ml- 500 ml= - 455 ml

The smallest absolute difference in the list above is -120 so the closest one to 1/2 liters is 380 ml= 0.38 l

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newberry beverages has 4,800 fluid ounces of water to bottle. each bottle holds 8 fluid ounces will the water fill?
galina1969 [7]

Answer:

it il fill 600, 8 ounce bottles

Step-by-step explanation:

4,800 divided 8 = 600

the total is 600 bottles

i hope this helps, have a great day. And good luck!

8 0
3 years ago
2.3,2 4/5, 2.6 from least to greatest
Alex777 [14]
Hello there! 

Least to greatest of these problem

For the fractions you can simplify it make it easier for you to solve these types of problems

Anyhow! 

Let's find our answer, shall we? 

2.3 = 2.3 \\ \\  2\frac{4}{5} =  \frac{14}{5}  =  2.8 \\ \\ 2.6 = 2.6
 
Our answer: 2.3 \\ 2.6 \\  2\frac{4}{5}
4 0
3 years ago
Hi guys! could you please help me out with this real quick? Thanks y'all!<br><br> -Grace :))
Alla [95]

Answer:

B

Step-by-step explanation:

is the only one with a constant rate of change which would be -2

8 0
3 years ago
What is the answer to this? Plz answer! It's due tomorrow!!!!!​
Leya [2.2K]

Answer: the third answer (C)

Step-by-step explanation:

4 0
3 years ago
Consider an urn containing 8 white balls, 7 red balls and 5 black balls.
weqwewe [10]

Answer + Step-by-step explanation:

1) The probability of getting 2 white balls is equal to:

=\frac{8}{20} \times \frac{7}{19}\\\\= 0.147368421053

2) the probability of getting 2 white balls is equal to:

=C^{2}_{5}\times (\frac{8}{20} \times \frac{7}{19}) \times (\frac{12}{18} \times \frac{11}{17} \times \frac{10}{16})\\=0.397316821465

3) The probability of getting at least 72 white balls is:

=C^{72}_{150}\times \left( \frac{8}{20} \right)^{72}  \times \left( \frac{7}{20} \right)^{78}  +C^{73}_{150}\times \left( \frac{8}{20} \right)^{73}  \times \left( \frac{7}{20} \right)^{77}  + \cdots +C^{149}_{150}\times \left( \frac{8}{20} \right)^{149}  \times \left( \frac{7}{20} \right)^{1}  +\left( \frac{8}{20} \right)^{150}

=\sum^{150}_{k=72} [C^{k}_{150}\times  \left( \frac{8}{15} \right)^{k}  \times \left( \frac{7}{15} \right)^{150-k}]

5 0
1 year ago
Read 2 more answers
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