The expected value E[(1-x)(1-x)] is 1/4. This represents the average value of the function (1-x)(1-x) for the given probability distribution of x values.
We are given an indicator variable x with values 0 and 1. The probability of x = 0 is 1/4 and x = 1 is 3/4. We need to find the expected value E[(1-x)(1-x)].
Step 1: Determine the function we are working with.
We have the function (1-x)(1-x), which simplifies to (1-2x+x^2).
Step 2: Find the probabilities for each value of x.
For x = 0, the probability is 1/4.
For x = 1, the probability is 3/4.
Step 3: Compute the function values for each x value.
For x = 0, (1-2(0)+0^2) = 1.
For x = 1, (1-2(1)+1^2) = 0.
Step 4: Calculate the expected value.
E[(1-x)(1-x)] = (1)(1/4) + (0)(3/4) = 1/4.
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The number of jelly beans that Maria has will be 48. Then the correct option is C.
The analysis of mathematical representations is algebra, and the handling of those symbols is logic.
PEMDAS rule means for the Parenthesis, Exponent, Multiplication, Division, Addition, and Subtraction. This rule is used to solve the equation in a proper and correct manner.
Let the number of jelly beans that Maria have to be x.
Maria gave one-half of her jelly beans to Carole. Then the number of jelly beans that Carole has will be
⇒ x / 2
Carole gave one-third of those to Austin. Then the number of jelly beans that Austin has will be
⇒ (x / 2) (1/3)
⇒ x / 6
Austin gave one-fourth of those to Tony. Then the number of jelly beans that Tony has will be
⇒ (x / 6) (1/4)
⇒ x / 24
If tony received two jelly beans. Then the equation will be
x / 24 = 2
x = 48
The number of jelly beans that Maria has will be 48. Then the correct option is C.
More about the Algebra link is given below.
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2. y = −10.2
3. y = 3x2 + 7
4. 3x + 5y = 15
Answer:
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Step-by-step explanation:
The translation rule from the blue figure to the black figure is -
There are three types of translations -
Given is that the blue figure is a translation of the black image.
We can write the translation rule as -
Hence, the translation rule from the blue figure to the black figure is -
Read more on translations at:
The complete question is attached below.
Answer:
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