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Tatiana [17]
3 years ago
13

Need help with this question

Mathematics
1 answer:
kumpel [21]3 years ago
6 0

Answer:

B

Step-by-step explanation:

The problem wants you to PLUG IN x into the correct equation.

1) f(-1) means -1 equals x

f(3) means 3 equals x

For example g(9) means 9 = x and f(3/5) means 3/5 = x and so on.

2) Now that you know x equals two numbers -1 and 3 you have to plug them into a equation.

3) Which equation do you plug it in you may ask? You must plug in -1 into x^2 +3 BECAUSE the condition next to it says you can only plug in numbers to x^2+3 greater than or equal to -1 and less than 2. Therefore, you can plug in -1 to this equation.

-1^2 +3 = <u>4</u>

4) Now you have the number 3. Where do you think we should plug #3 into? Well you can plug it in to the first equation because the condition only allows numbers less then -1. the only option is the last one!!

1, for x >= 2 because 3 is certainly bigger than 2.

This means any number greater than or equal to 2 has to be 1.

SO OUR ANSWER IS 4 AND 1

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If 3 marbles are drawn from a bag of 12 marbles consisting of three red, four white and five blue, without returning them to the
FinnZ [79.3K]

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The probability of that happening is 1/22

Step-by-step explanation:

In order to find the probability, you need to start by finding the probability for each step. The probability of the first one being red is the number of red marbles divided by the total number of marbles.

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Now the chance that the second is white is the total number of white marbles divided by how many are left in the bag.

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Lastly, the chance of the last one being blue is the number of blue marbles divided by the amount of total marbles left after two pulls.

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If a point is chosen inside the square, what is the probability that it will also be inside the circle?
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Answer:

79\%

Step-by-step explanation:

The probability that the point is chosen in the circle is equal to the area of the circle divided by the area of the square.

Formulas used:

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The segment marked as 1 represents not only the radius of the circle, but also half the side length of the square. Therefore, the side length of the square is 2, and we have:

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\frac{\pi}{4}=0.78539816339\approx \boxed{79\%}

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