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poizon [28]
3 years ago
7

Part of a number line continues to be split into equal parts of this size how many equal parts will be between 0 and 1?

Mathematics
1 answer:
Art [367]3 years ago
8 0
I see from the drawing that the first part is of length 1/4.

You can split the interval [0, 1] into 2 intervals of length 1/2 each;
from that point you can split each of the intervals of length 1/2 into 2 equal parts of length 1/4 each.  


Thus, the interval [0, 1] can be subdivided into four = intervals of length 1/4 each.
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Hi! can someone help me with this please, i don’t really get it and need help. thanks so much
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3 years ago
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CCA has stated in 2017 that 36.5 % of its students are first generation college students.Suppose you sample 15 CCA students and
nignag [31]

Answer:

Step-by-step explanation:

The formula for binomial distribution is expressed as

P(x = r) = nCr × p^r × q^(n - r)

Where

x represent the number of successes.

p represents the probability of success.

q = (1 - p) represents the probability of failure.

n represents the number of trials or sample.

From the information given,

p = 36.5% = 36.5/100 = 0.365

q = 1 - p = 1 - 0.365

q = 0.635

n = 15

a) P(x = 0) = 15C0 × 0.365^0 × 0.635^(15 - 0) = 0.0011

P(x = 1) = 15C1 × 0.365^1 × 0.635^(15 - 1) = 0.0095

P(x = 2) = 15C2 × 0.365^2 × 0.635^(15 - 2) = 0.038

P(x = 3) = 15C3 × 0.365^3 × 0.635^(15 - 3) = 0.095

P(x = 4) = 15C4 × 0.365^4 × 0.635^(15 - 4) = 0.16

P(x = 5) = 15C5 × 0.365^5 × 0.635^(15 - 5) = 0.21

k P(X = k)

0 0.0011

1 0.0095

2 0.038

3 0.095

4 0.16

5 0.21

b) mean = np = 15 × 0.365 = 5.475

c) standard deviation = √npq

= √15 × 0.365 × 0.635

= 1.86

d) z = (x - mean)/standard deviation

x = 2

z = (2 - 5.475)/1.86 = - 1.87

6 0
3 years ago
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Natasha_Volkova [10]

Answer:

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The other ones give you 5 or more feet.

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saw5 [17]

Answer:

=60

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18 + 12

=30

18/30 × 100%

=60

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3 years ago
Let g = 3. evaluate 12 g⋅(9÷<br> g.
swat32
With g=3
Just replace every g with a 3.
So the equations becomes:
12g·(9÷g)=12(3)·(9÷(3))

This can also be written in the form:
\frac{12(3)9}{3}

Cancelling out the 3's:
12·9=108

4 0
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