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vodka [1.7K]
3 years ago
12

Aleesia has a box of 52 muffins. She wants to put out plates that each have the same number of muffins. What is one possible way

Aleesia could put an equal number of muffins on each plate so there are no muffins leftover
Mathematics
1 answer:
Brums [2.3K]3 years ago
8 0

Answer:

4 muffins per plate (13 plates)

Other answers are possible. See below

========================================================

Explanation:

The factors of 52 are: 1, 2, 4, 13, 26, 52

If Aleesia picks any of those values, then she will divide the muffins up equally.

For example, if she puts 4 muffins per plate, then that means she'll have 13 plates since 4*13 = 52.

Or she could put 2 muffins per plate to get 26 plates (because 2*26 = 52).

Side note: A prime factor tree might be helpful.

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0.037

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If the hitter makes an out 72​% of the time, then the probabilty that he makes hit in 1 at-bat is p=0.72 and the probabilty that he doesn't make hit in 1 at-bat is q=1-p=1-0.72=0.28.

The probability that the hitter makes 10 outs in 10 consecutive​ at-bats, assuming​ at-bats are independent events is

P=p^{10}=(0.72)^{10}\approx 0.037.

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3 years ago
J={x|x is an integer and x>-1}
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Q‒1. [5×4 marks] a) How many three-digit numbers can be formed from the digits 0, 1, 2, 3, 4, 5, and 6? (150) b) How many three-
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Answer:

a) 294

b) 180

c) 75

d) 174

e) 105

Step-by-step explanation:

I assume that for each problem, the first digit can't be 0.

a) There are 6 digits that can be first, 7 digits that can be second, and 7 digits that can be third.

6×7×7 = 294

b) This time, no digit can be used twice, so there are 6 digits that can be first, 6 digits that can be second, and 5 digits that can be third.

6×6×5 = 180

c) Again, each digit can only be used once, but this time, the last digit must be odd.

If only the last digit is odd, there are 3×3×3 = 27 possible numbers.

If the first and last digits are odd, there are 3×4×2 = 24 possible numbers.

If the second and last digits are odd, there are 3×3×2 = 18 possible numbers.

If all three digits are odd, there are 3×2×1 = 6 possible numbers.

The total is 27 + 24 + 18 + 6 = 75.

d) If the first digit is 3, and the second digit is 3, there are 1×1×6 = 6 possible numbers.

If the first digit is 3, and the second digit is greater than 3, there are 1×3×7 = 21 possible numbers.

If the first digit is greater than 3, there are 3×7×7 = 147 numbers.

The total is 6 + 21 + 147 = 174.

e) If the first digit is 3, and the second digit is greater than 3, then there are 1×3×5 = 15 possible numbers.

If the second digit is greater than 3, there are 3×6×5 = 90 possible numbers.

The total is 15 + 90 = 105.

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3 years ago
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