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Tresset [83]
3 years ago
10

she walks up 9 flights of stairs. If there are 13 steps in 1 flight of stairs, how many steps does Kay climb in 5 days at work?

Mathematics
2 answers:
Elis [28]3 years ago
8 0
Kay climbs 585 steps in 5 days at work
Lena [83]3 years ago
6 0
13 * 9
And then multiply that answer by 5.
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The segments shown below could form a triangle. <br><br>True <br>or<br>False​
denpristay [2]

Answer:

False

Step-by-step explanation:

It would form a deformed triangle.

4 0
3 years ago
Show that p(y) p(y − 1) = (n − y + 1) p yq &gt; 1 if y &lt; (n + 1)p. This establishes that p(y) &gt; p(y − 1) if y is small (y
horrorfan [7]

Question is not well presented

Consider the binomial distribution with n trials and P(S) = p.

Show that

p(y) /p(y − 1) = (n − y + 1)p /yq > 1 if y < (n + 1)p.

This establishes that p(y) > p(y − 1) if y is small (y < (n + 1)p) and p(y) < p(y − 1) if y is large (y > (n + 1) p). Thus, successive binomial probabilities increase for a while and decrease from then on.

Answer:

See Explanation Below

Step-by-step explanation:

Given that

p(y) /p(y − 1) = (n − y + 1)p /yq > 1 if y < (n + 1)p.

First, we make the following assumption

p(y) /p(y − 1) = (n − y + 1)p /yq = 1;

So, we have

(n − y + 1)p /yq = 1

(n − y + 1)p = yq

Note that p + q = 1;.

So, q = 1 - p

Substitute 1-p for q in the above expression

(n − y + 1)p = y(1-p)

np - py + p = y - py

Solve for y

..... Collect like terms

np + p = y - py + py

np + p = y;

So, y = np + p

y = (n + 1)p

From the above,

We know that

p(y) /p(y − 1) = 1

if y = (n + 1)p.

Similarly, we've also obtain that

p(y) /p(y − 1) > 1 if y < (n + 1)p.

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