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Blizzard [7]
3 years ago
12

Determine the critical value(s) of the test statistic for each of the following small sample tests for the population mean where

the assumption of normality is satisfied. Round your answer to four decimal places.
Step 1 of 3:

Left-tailed test,α=0.01,n=19

Step 2 of 3:

Right-tailed test ,α=0.1,n=13

Step 3 of 3:

Two-tailed test, α=0.05,n=17
Mathematics
1 answer:
Fiesta28 [93]3 years ago
6 0

Answer:

Step 1  t  = - 2.552

Step 2 t   =  1.356

Step 3  two values     t  =  - 2.12 on the left   and   t = 2.12 on the right

Step-by-step explanation:

Normal Distribution

size sample  < 30

Table to use  t-student table

a)  left-tailed test       α  =  0,01            n = 19      gl   = 19 -1      gl = 18

Directly from  t table      

t  = - 2.552

b) Right-tailed test     α  = 0,1     n  = 13     gl  = 13 - 1    gl =12

Directly from  t table

t  = 1.356

c)  Two-tailed test   α  = 0,05   but two tails means   we use α/2

    α/2  =  0,025    n = 17   gl  = n - 1   gl  = 17  -1     gl  = 16

From table:

t =  - 2.12  on the left tail  and  t = 2.12 on the right tail

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If $1900 earned simple interest of $56.28 in 6 months, what was the simple interest rate? The simple interest rate is % (Do not
Kipish [7]

Answer:

rate of interest = 5.92%

Step-by-step explanation:

Given,

  • Principle value,P = $1900
  • interest earned, I = $58
  • time, T = 6 months

       =\dfrac{6}{12}\ year

       = 0.5 year

As the interest is being calculated according to the rule of simple interest.

so, Simple interest can be given by,

    I\ =\ \dfrac{P\times R\times T}{100}

=>\ 56.25\ =\ \dfrac{1900\times R\times 0.5}{100}

=>\ R\ =\ \dfrac{56.25\times 100}{1900\times 0.5}

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so, the simple rate of interest is 5.92% annually.

6 0
3 years ago
87th term of 12,0,-12
Elan Coil [88]

Answer:

a_{87} = -1020

Step-by-step explanation:

Given:

The given AP is.

12,0,-12,......

n=87

The first term of an AP a=12

Common difference d=0-12=-12

We use the the formula for nth term of an AP.

a_{n} = a+(n-1)d

for 87th term

a_{87} = 12+(87-1)(-12)

a_{87} = 12+(86)(-12)

a_{87} = 12+(-1032)

a_{87} = 12-1032

a_{87} = -1020

Therefore, The 87th term of given series is -1020.

5 0
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The graph of f(x) is:

Therefore, the graph of g(x) is:

Answer:

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Answer:

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The sum of - 4 and - 15 = - 19

Increased by 17 means to add on 17 to the above result, that is

- 19 + 17 = - 2

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bija089 [108]
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