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wlad13 [49]
1 year ago
15

A. Your bed is a rectangle that is 4 feet by 6 feet wide. Draw a model of it below and label the dimensions. Find the perimeter

and area of the bed. B. Dad reminds you that you keep you suitcase, a box of legos, your memory box, and your stash of snacks underneath your bed. They are all rectangle. The suitcase has a perimeter of 14 feet. The Lego box has a perimeter of 10 feet. The stash has a perimeter of 10 feet. The stash has a perimeter of 6 feet. C. Find the area and dimensions of each item under your bed
Mathematics
1 answer:
musickatia [10]1 year ago
4 0

The model which model the dimensions of the bed has been attached.

  • The perimeter and area of the bed is 10 feet and 24 square feet respectively.
  • The perimeter of your bed is less than the perimeter of the items, so not all items can be underneath your bed.

<h3>What is the perimeter and area of the bed?</h3>

  • Length of the rectangle = 6 feet
  • Width of the rectangle = 4 feet

Perimeter of the bed = 2(length + width)

= 2(6 + 4)

= 2(10)

= 20 feet

Area of the bed = Length × width

= 6 feet × 4 feet

= 24 square feet

  • Perimeter of the suitcase = 14 feet
  • Perimeter of Lego box = 10 feet
  • Perimeter of memory box = 10 feet
  • Perimeter of stash = 6 feet

Total perimeter = 14 + 10 + 10 + 6

= 40 feet

Therefore, the items listed can not all be underneath your bed because the total perimeter of the items is greater than the perimeter of your bed.

Read more on perimeter of a rectangle:

brainly.com/question/24571594

#SPJ1

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Two methods, A and B, are available for teaching a certain industrial skill. The failure rate is 35\% for A and 15\% for B. Howe
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Answer:

Therefore the probability that he was taught by method A is 0.78.

Explanation:

<h3>Probability:</h3>

The ratio of the number of favorable outcomes to the number of all possible outcomes.

<h3>Bayes' Rule:</h3>

If the events B_1,B_2, .....B_n from a portion of a sample space S and A is any events of A, then

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Given that,

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That is P(F|A) =15%=0.15

A used 40% of the time.

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B used 60% of the time.

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To find P(A|F) , we use the Bayes's rule.

P(A|F)=\frac{P(A)P(F|A)}{P(A)P(F|A)+P(B)P(F|B)}

            =\frac{0.60\times 0.35}{0.60\times 0.35+0.40\times 0.15}

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Therefore the probability that he was taught by method A is 0.78.

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