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Usimov [2.4K]
4 years ago
13

What is 19/20 minus 11/20??????

Mathematics
2 answers:
USPshnik [31]4 years ago
8 0
\frac{19}{20}-\frac{11}{20}=\frac{19-11}{20}=\boxed{\frac{8}{20}=\frac{8:4}{20:4}=\frac{2}{5}}
Anna [14]4 years ago
8 0

Answer:

19/20-11/20 is 8/20, or 2/5 in simplest form.

Step-by-step Explanation:

These are both like terms already, so you can just subtract: 19-11=8

Then, since they both have the same denominator, you will just take 8 and put it over 20, like so: 8/20

However, this fraction can be simplified.

The GCF of these two numbers is 4. So, 8÷4=2  and 20÷4=5

So, 2 is the numerator and 5 is the denominator, meaning that you would have 2/5 as your answer.

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The random variable x has the following probability distribution: x f(x) 0 .25 1 .20 2 .15 3 .30 4 .10 a. Is this probability di
Reptile [31]

Answer and Explanation:

Given : The random variable x has the following probability distribution.

To find :

a. Is this probability distribution valid? Explain and list the requirements for a valid probability distribution.

b. Calculate the expected value of x.

c. Calculate the variance of x.

d. Calculate the standard deviation of x.

Solution :

First we create the table as per requirements,

x      P(x)         xP(x)           x²            x²P(x)

0    0.25           0               0                0

1     0.20        0.20             1              0.20

2    0.15          0.3               4             0.6

3    0.30         0.9               9             2.7

4    0.10          0.4               16             1.6

   ∑P(x)=1     ∑xP(x)=1.8               ∑x²P(x)=5.1

a) To determine that table shows a probability distribution we add up all five probabilities if the sum is 1 then it is a valid distribution.

\sum P(X)=0.25+0.20+0.15+0.30+0.10

\sum P(X)=1

Yes it is a probability distribution.

b) The expected value of x is defined as

E(x)=\sum xP(x)=1.8

c) The variance of x is defined as

V=\sum x^2P(x)-(\sum xP(x))^2\\V=5.1-(1.8)^2\\V=5.1-3.24\\V=1.86

d) The standard deviation of x is  defined as

\sigma=\sqrt{V}

\sigma=\sqrt{1.86}

\sigma=1.136

5 0
3 years ago
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