Jerry weighs 105 pounds if a male brown bear weighs 11 times as much what is the brown bear's weight

Answers

Answer 1

Answer: That boy weighs 1155

Answer 2

Answer:

Final answer:

To find out the brown bear's weight, we multiply Jerry's weight (105 pounds) by 11, because the bear weighs 11 times more than Jerry. This gives a result of 1155 pounds.

Explanation:

This problem is an example of multiplication, demonstrating how to compare and calculate weights. Given that Jerry weighs 105 pounds and that a male brown bear weighs 11 times more than Jerry, we must multiply Jerry's weight by 11 to find out how much the bear weighs.

Therefore, the calculation would be: 105 pounds (Jerry's weight) x 11 (the amount a male brown bear weighs compared to Jerry) = 1155 pounds. Hence, the brown bear's weight is 1155 pounds.

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Olivia picked 482 apples from the orchard's largest apple tree. She divided the apples evenly into 4 baskets. How many apples are in each basket? How many are left over?

Answers

Answer:

120 with 4 left

Step-by-step explanation:

482 divided by 4 is 120.5. so you throw 120 apples in each basket and you have 2 left.

Final answer:

Olivia divided the 482 apples she picked from the orchard's largest apple tree evenly into 4 baskets. Each basket contains 120 apples and there are 2 apples left over.

Explanation:

Total apples picked = 482

To determine the number of apples in each basket, we need to divide the total number of apples picked by Olivia, which is 482, by the number of baskets, which is 4.

Using division, 482 divided by 4 equals 120 remainder 2. Therefore, each basket contains 120 apples and there are 2 apples left over.

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Which of the following is the correct factorization of the polynomial below? 8x3 + 64y3 A. (4x + 4y) (2x+8y) B. (2x + 4y)(4x2 - 8xy + 16y2) C. (4x + 2y)(4x2 - 2xy + 16y?) D. The polynomial is irreducible.

Answers

Answer:

B. (2x+4y)(4x2-8xy+16y2)

Step-by-step explanation:

hope this helps!

Rewrite the following using the GCF and Distributive properly ?

63 + 27

Answers

the GCF is 90

Distributive property can be written as
(9)(7) + (9)(3)
or
9(7 + 3)

45 is the GCF I’m pretty sure

A report describes the results of a large survey involving approximately 3500 people that was conducted for the Center for Disease Control. The sample was selected in a way that the Center for Disease Control believed would result in a sample that was representative of adult Americans. One question on the survey asked respondents if they had learned something new about a health issue or disease from a TV show in the previous 6 months. Data from the survey was used to estimate the following probabilities, where L-event that a randomly selected adult American reports learning somethlng new about a health Issue or disease from a TV show in the previous 6 months and F-event that a randomly selected adult American is female Assume that P(F) 0.5. Are the events L and F independent events? Use probabilities to justify your answer. Land Flare notindependent events, because P(L) P(F)- 0.3 , which is not equal to P(L n F)

Answers

0.3 - 60 is your right answer!

You have a plate of 50 cookies. Ten have chocolate chips and 14 have pecans. On the cookies mentioned in the preceding sentence, 6 have both chocolate chips and pecans. You select a cookie at random. What is the probability that your cookie has chocolate chips or pecans

Answers

Answer:

The probability is 0.36

Step-by-step explanation:

For calculated the probability that a cookie has chocolate chips or pecans, we need to divide the number of cookies that has chocolate chips or pecans between the total number of cookies.

So, the number of cookies that has chocolate chips or pecans is calculate as: A + B - C

Where A are the number of cookies that have chocolate chips, B are the number of cookies that have Pecans and C are the number of cookies that have both chocolate chips and pecans. Then, the number of cookies that has chocolate chips or pecans is:

10 + 14 - 6 = 18

Finally, the total number of cookies is 50 so the probability is:

$(18)/(50) =0.36$