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Y_Kistochka [10]
4 years ago
8

Suppose that the inside bottom of a box is painted with three colors: 1/3 of the bottom area is red, 1/6 is blue, and 1/2 is whi

te. You toss a tiny pebble into the box without aiming and note the color on which the pebble lands. Then you toss another tiny pebble into the box without aiming and note the color on which that pebble lands. What is the probability that the first pebble lands on the color blue and the second lands on red? (Enter your probability as a fraction.)
Mathematics
1 answer:
Rus_ich [418]4 years ago
8 0

Answer:

The Probability of the pebble landing on red = 1/3

The Probability of the pebble landing on blue = 1/6

The Probability of the pebble landing on white = 1/2

Total sum of probability = 1/3 + 1/6 + 1/2 = 1

The probability that the first pebble lands on blue and second pebble lands on red is:

1/6 * 1/3

= 1/18    

Step-by-step explanation:

Red, Red = 1/3 * 1/3

Red, Blue = 1/3 * 1/6

Red, white = 1/3 * 1/2

Blue, Blue = 1/6 * 1/6

Blue, Red = 1/6 * 1/3

Blue, white = 1/6 * 1/2

White, White = 1/2 * 1/2

White, Red = 1/2 * 1/3

White, Blue = 1/2 * 1/6

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zhannawk [14.2K]

Answer:

D) 8g^{6} h^{4} k^{12} -h^{25}k^{15}

Step-by-step explanation:

You have to use the laws of exponents to solve this:

Power of a Power: (a^{m} )^{n} = a^{mn}. In this case, (4g^{3} h^{2} k^{4} )^{3}, all of the numbers in the parenthesis need to be multiplied to the power of 3: 4^{3} g^{9} h^{6} k^{12}.

Quotient of Powers: \frac{a^{m} }{a^{n} } = a^{m-n}. In this case, \frac{4^{3} g^{9} h^{6} k^{12}}{8g^{3} h^{2} }, all of the exponents need to be subtracted (but the 4³ (64) and 8 need to be divided): 8g^{6} h^{4} k^{12}.

Use the Power of a Power again for the expression at the right: (h^{5} k^{3} )^{5}. You get: h^{25} k^{15}. Keep the subtraction/negative sign where it is.

Together, you get: 8g^{6} h^{4} k^{12} -h^{25}k^{15}.

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What is the experimental probability that a coin toss results in two heads showing?
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Answer:

307cm sq

Step-by-step explanation:

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The area of the semicircle is..

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Overall, the area is....

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