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2 years ago

14

Alice is making a necklace she has a chain that is 400 mm long she puts forty 1.7 mm beads twenty-seven 6.5 mm beads and eight 3

.4 mm beads on the chain about how much of the 400 mm chain is left withoutbeads?
388 mm

270 mm

230 mm

129 mm

2 answers:

Sunny_sXe [5.5K]2 years ago

6 0

The answer is <u>D) 129 mm</u>

<u></u>

<u>Hope this helps!</u>

enot [183]2 years ago

4 0

Answer: I believe its D

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As 100 students entered the auditorium they were each given a prize. If every 6th student received a pencil and

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Answer:

5 students got both a pencil and a notebook

Step-by-step explanation:

What I did was to know which multiplication table I knew better and not do that one. So, I already have 9, <u>18</u>, 27, <u>36</u>, 45, <u>54</u>, 63, <u>72</u>, 81, <u>90</u>, 99

Then I matched it with the 6's.

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(This may not be the official method but I found this method the easiest)

So therefore your answer would be 5 students.

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Both these graphs will pass through the origin so you need to work out the difference in areas by integrating

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2 years ago

Mixing two kinds of candy the price of which was $2 and $4 per pound, Ella got a 10-lb mix of candy, which cost $2.90 per pound.

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1. You have the following information given in the problem above:

- Ella mixed<span> two kinds of candy the price of which was $2 and $4 per pound.
- Ella got a 10-lb mix of candy, which cost $2.90 per pound.
</span>
2. Therefore, let's call:

x: pounds of the first kind of candy.
y: pounds of the second kind of candy.

3. Then, you have:

2x+4(10-x)=(2.90)(10)

4. When you clear x, you obtain:

2x+40-4x=29
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2 years ago

9. A quality-control specialist for an electronics manufacturer estimates that 0.25% of the televisions produced each day by her

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Given that the manufacturer produces an average of 450 televisions each day and 0.25% of the numbers produced each day are defective.

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0.25% /100 x 450

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This means that 1.125 of televisions produced each day are defective.

Now to get the estimate of defective televisions in 30 days , multiply the number of defective televisions per day by 30 days seeing that the producer produces an average of 450 each day

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2 years ago

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-------------------------------------

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2) Continuous data. Like time values, temperatures can be averaged as well.

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