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uranmaximum [27]
3 years ago
13

How many miles from Boston to New York?

Mathematics
2 answers:
Angelina_Jolie [31]3 years ago
6 0
It is 3hr and 47min 227.2 milles
icang [17]3 years ago
5 0
214.2 miles is the total from Nyc to Boston   190 miles if you do it as the crow flies.
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Statement and reasonings x+5=2x+5
liraira [26]

I don't understand what youre asking but I will try:


x+5=2x+5

-5        -5

x=2x

/2   /2

x=0

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plz help me with write and solve a real world problem involving the multiplication of a fraction and a whole number whose produc
Ymorist [56]
If it is a mixed number than a real world problem would be:

Kim was baking cookies. She needed 1 1/2 cups of flour for one batch. If she wanted to bake 2 batches she would need 15 cups. What operation dd I do to get from 1 1/2 to 15 cups? 
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What fraction of 35 out of 40 answer in the simplest form
alexandr402 [8]

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There are 25 students in maggies science class. Her teacher will randomly choose 2 students to give their oral reports on monday
Drupady [299]

Answer:

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8 0
3 years ago
A company is producing two types of ski goggles. Thirty percent of the production is of type A, and the rest is of type B. Five
Andrei [34K]

Answer:

The required probability is 0.4828.

Step-by-step explanation:

We are given that a company is producing two types of ski goggles. Thirty percent of the production is of type A, and the rest is of type B.

Five percent of all type A goggles are returned within 10 days after the sale, whereas only two percent of type B are returned.

Let the probability that production is of Type A = P(A) = 30%

Probability that production is of Type B = P(B) = 1 - P(A) = 1 - 0.30 = 70%

Also, let R = event that pair of goggles are returned

So, the probability that type A goggles are returned within 10 days after the sale = P(R/A) = 5%

Probability that type B goggles are returned within 10 days after the sale = P(R/B) = 2%  

Now, given a pair of goggles is returned within the first 10 days after the sale, the probability that the goggles returned are of type B is given by = P(B/R)

We will use the concept of Bayes' Theorem to calculate the above probability.

So,  P(B/R)  =  \frac{P(B) \times P(R/B)}{P(A) \times P(R/A)+P(B) \times P(R/B)}

                   =  \frac{0.70 \times 0.02}{0.30 \times 0.05+0.70 \times 0.02}

                   =  \frac{0.014}{0.029}  =  <u>0.4828</u>

7 0
2 years ago
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